All Stories

  1. The SIR model is an Euler–Lagrange equation
  2. A variational approach to optimal fish harvesting on isolated time scales
  3. Homotopy Perturbation Method for Solving Fractal Linear and Nonlinear Schrodinger Equations
  4. On the well-posedness and numerical approximation of a nonlocal thermistor problem
  5. Black hole–inspired control of servo-hydraulic systems
  6. Control of second $$\alpha $$-order systems using fractal PD and PID controllers
  7. PID Control of α-Order Systems in Fractal Time
  8. Digital Twin-Enabled Business Innovation Within and Beyond the Firm: A Systematic Literature Review and Innovation Typology
  9. Fractional-order modeling of a flow rate measurement system utilizing Grünwald–Letnikov based optimization
  10. The Regional Boundary Reconstruction Problem of the Initial State for Fractional Semilinear Systems
  11. Analysis of a New Mathematical Model for Epidemic Fear Propagation Under Media Influence
  12. EXACT SOLUTION FOR A QUANTUM SIR MODEL
  13. Dynamic Analysis and Optimal Prevention Strategies for Monkeypox Spread Modeled via the Mittag–Leffler Kernel
  14. Logistic equation on time scales
  15. Evaluating the effectiveness of stochastic CTMC and deterministic models in correlating rabies persistence in human and dog populations
  16. Modeling and Transmission Dynamics of a Stochastic Fractional Delay Cervical Cancer Model with Efficient Numerical Analysis
  17. Optimization of Endocrine and p53 Combination Therapies in Estrogen-Receptor Positive Breast Cancer Treatment
  18. A consistent SIR model on time scales with exact solution
  19. Analysis of a Shear beam model with suspenders in thermoelasticity of type III
  20. Existence and uniqueness of mild solutions for a class of psi-Caputo time-fractional systems of order from one to two
  21. Gradient Mittag-Leffler and strong stabilizability of time fractional diffusion processes
  22. Controllability and observability of tempered fractional differential systems
  23. Fractional modelling of COVID-19 transmission incorporating asymptomatic and super-spreader individuals
  24. A model for the dynamics of COVID-19 infection transmission in human with latent delay
  25. Exact solution for a discrete-time SIR model
  26. A Mathematical and Optimal Control Model for Rabies Transmission Dynamics Among Humans and Dogs With Environmental Effects
  27. Parameters estimation and uncertainty assessment in the transmission dynamics of rabies in humans and dogs
  28. Optimal Control of Microcephaly Under Vertical Transmission of Zika
  29. Next-generation chemotherapy treatments based on black hole algorithms: From cancer remission to chronic disease management
  30. Modeling the dynamics of the Hepatitis B virus via a variable-order discrete system
  31. The Duality Theory of Fractional Calculus and a New Fractional Calculus of Variations Involving Left Operators Only
  32. Boundary controllability of Riemann–Liouville fractional semilinear equations
  33. Dynamics of a model of polluted lakes via fractal–fractional operators with two different numerical algorithms
  34. A necessary optimality condition for extended weighted generalized fractional optimal control problems
  35. Modeling blood alcohol concentration using fractional differential equations based on the ψ‐Caputo derivative
  36. Existence and Uniqueness of Weak Solutions to Frictionless-Antiplane Contact Problems
  37. A class of fractional differential equations via power non-local and non-singular kernels: Existence, uniqueness and numerical approximations
  38. Fractional calculi on time scales: differentiation and integration of a function with respect to another function
  39. Uniform stability of dynamic SICA HIV transmission models on time scales
  40. Finite time stability of tempered fractional systems with time delays
  41. Pharmacokinetic/Pharmacodynamic anesthesia model incorporating psi-Caputo fractional derivatives
  42. On Sharp Bounds of Local Fractional Metric Dimension for Certain Symmetrical Algebraic Structure Graphs
  43. Pontryagin Maximum Principle for Incommensurate Fractional-Orders Optimal Control Problems
  44. Advanced Mathematical Analysis and its Applications
  45. Existence and Uniqueness of Solutions to Proper Fractional Riemann-Liouville Initial Value Problems on Time Scales
  46. Stability Analysis of Lotka-Volterra Models
  47. The Lotka-Volterra Dynamical System and Its Discretization
  48. An Analytic Method to Determine the Optimal Time for the Induction Phase of Anesthesia
  49. Generalized Taylor’s formula for power fractional derivatives
  50. Optimal control for a nonlinear stochastic PDE model of cancer growth
  51. Mathematical Models and Optimal Control in Mosquito Transmitted Diseases
  52. Numerical Investigation of the Fractional Oscillation Equations under the Context of Variable Order Caputo Fractional Derivative via Fractional Order Bernstein Wavelets
  53. Dynamics of a Double-Impulsive Control Model of Integrated Pest Management Using Perturbation Methods and Floquet Theory
  54. Three-Species Predator–Prey Stochastic Delayed Model Driven by Lévy Jumps and with Cooperation among Prey Species
  55. Numerical Fractional Optimal Control of Respiratory Syncytial Virus Infection in Octave/MATLAB
  56. Existence, uniqueness, and controllability for Hilfer differential equations on times scales
  57. An integral boundary fractional model to the world population growth
  58. Regional gradient observability for fractional differential equations with Caputo time-fractional derivatives
  59. Approximate Controllability of Delayed Fractional Stochastic Differential Systems with Mixed Noise and Impulsive Effects
  60. Comment on “Noether’s-type theorems on time scales” [J. Math. Phys. 61, 113502 (2020)]
  61. Existence result of the global attractor for a triply nonlinear thermistor problem
  62. Weak Pontryagin's maximum principle for optimal control problems involving a general analytic kernel
  63. Regional Controllability and Minimum Energy Control of Delayed Caputo Fractional-Order Linear Systems
  64. Existence and uniqueness of solution for fractional differential equations with integral boundary conditions and the Adomian decomposition method
  65. Complex network model for COVID-19: Human behavior, pseudo-periodic solutions and multiple epidemic waves
  66. The Power Fractional Calculus: First Definitions and Properties with Applications to Power Fractional Differential Equations
  67. Stability Analysis of Delayed COVID-19 Models
  68. Study of a Fractional Creep Problem with Multiple Delays in Terms of Boltzmann’s Superposition Principle
  69. Minimum Energy Problem in the Sense of Caputo for Fractional Neutral Evolution Systems in Banach Spaces
  70. Existence Results for a Multipoint Fractional Boundary Value Problem in the Fractional Derivative Banach Space
  71. Taylor’s Formula for Generalized Weighted Fractional Derivatives with Nonsingular Kernels
  72. Weighted Generalized Fractional Integration by Parts and the Euler–Lagrange Equation
  73. Fractional Modelling and Optimal Control of COVID-19 Transmission in Portugal
  74. On the Ulam-Hyers-Rassias stability of two structures of discrete fractional three-point boundary value problems: Existence theory
  75. Mathematical analysis, forecasting and optimal control of HIV/AIDS spatiotemporal transmission with a reaction diffusion SICA model
  76. A Note On a Prey-Predator Model with Constant-Effort Harvesting
  77. A SIQRB delayed model for cholera and optimal control treatment
  78. A Stochastic Capital-Labour Model with Logistic Growth Function
  79. Dynamic Control and Optimization
  80. Discrete-Time System of an Intracellular Delayed HIV Model with CTL Immune Response
  81. Near-optimal control of a stochastic SICA model with imprecise parameters
  82. Necessary optimality conditions of a reaction-diffusion SIR model with ABC fractional derivatives
  83. Optimal control of an HIV model with a trilinear antibody growth function
  84. Transport and optimal control of vaccination dynamics for COVID-19
  85. Fractional-Order Modelling and Optimal Control of Cholera Transmission
  86. A non-Newtonian Noether's symmetry theorem
  87. Optimal control of a heroin epidemic mathematical model
  88. Nabla Fractional Derivative and Fractional Integral on Time Scales
  89. A Discrete-Time Compartmental Epidemiological Model for COVID-19 with a Case Study for Portugal
  90. Numerical Solution of Variable-Order Fractional Differential Equations Using Bernoulli Polynomials
  91. Hybrid Method for Simulation of a Fractional COVID-19 Model with Real Case Application
  92. Cauchy’s formula on nonempty closed sets and a new notion of Riemann–Liouville fractional integral on time scales
  93. Optimal Control Problems Involving Combined Fractional Operators with General Analytic Kernels
  94. Pontryagin Maximum Principle for Distributed-Order Fractional Systems
  95. On a Non-Newtonian Calculus of Variations
  96. Mathematical Analysis of a Fractional COVID-19 Model Applied to Wuhan, Spain and Portugal
  97. Analysis of Hilfer Fractional Integro-Differential Equations with Almost Sectorial Operators
  98. Fractional model of COVID-19 applied to Galicia, Spain and Portugal
  99. Optimal control of the COVID-19 pandemic: controlled sanitary deconfinement in Portugal
  100. Modeling and Forecasting of COVID-19 Spreading by Delayed Stochastic Differential Equations
  101. Focus point: cancer and HIV/AIDS dynamics—from optimality to modelling
  102. Stability analysis and optimal control of a fractional HIV-AIDS epidemic model with memory and general incidence rate
  103. Optimal Control of Vaccination and Plasma Transfusion with Potential Usefulness for Covid-19
  104. A New Compartmental Epidemiological Model for COVID-19 with a Case Study of Portugal
  105. Lyapunov functions for fractional-order systems in biology: Methods and applications
  106. Mathematical Modeling of Japanese Encephalitis under Aquatic Environmental Effects
  107. Distributed-Order Non-Local Optimal Control
  108. Application of Bernoulli Polynomials for Solving Variable-Order Fractional Optimal Control-Affine Problems
  109. Numerical solution of a class of third-kind Volterra integral equations using Jacobi wavelets
  110. Corrigendum to “Mathematical Modeling of COVID-19 Transmission Dynamics with a Case Study of Wuhan” [Chaos Solitons Fractals 135 (2020), 109846]
  111. A Stochastic Fractional Calculus with Applications to Variational Principles
  112. Mathematical modeling of COVID-19 transmission dynamics with a case study of Wuhan
  113. Optimal Control of Aquatic Diseases: A Case Study of Yemen’s Cholera Outbreak
  114. Enlarged Controllability and Optimal Control of Sub-Diffusion Processes with Caputo Fractional Derivatives
  115. Global Stability of a Caputo Fractional SIRS Model with General Incidence Rate
  116. The Stability and Stabilization of Infinite Dimensional Caputo-Time Fractional Differential Linear Systems
  117. A new spectral method based on two classes of hat functions for solving systems of fractional differential equations and an application to respiratory syncytial virus infection
  118. A stochastic time-delayed model for the effectiveness of Moroccan COVID-19 deconfinement strategy
  119. Errata to "Modeling and optimal control of HIV/AIDS prevention through PrEP", Discrete Contin. Dyn. Syst. Ser. S 11 (2018), no. 1,119–141
  120. On Hermite-Hadamard type inequalities for harmonical h-convex interval-valued functions
  121. Numerical Optimal Control of HIV Transmission in Octave/MATLAB
  122. Traveling wave solutions of some important Wick-type fractional stochastic nonlinear partial differential equations
  123. Stability of a fractional HIV/AIDS model
  124. A finite element approximation for a class of Caputo time-fractional diffusion equations
  125. Analysis of a SIRI Epidemic Model with Distributed Delay and Relapse
  126. Solutions of systems with the Caputo–Fabrizio fractional delta derivative on time scales
  127. Exact solution to a dynamic SIR model
  128. A numerical approach for solving fractional optimal control problems using modified hat functions
  129. Optimal control of a nonlocal thermistor problem with ABC fractional time derivatives
  130. Functional characterizations of trace spaces in Lipschitz domains
  131. A collocation method of lines for two‐sided space‐fractional advection‐diffusion equations with variable coefficients
  132. A survey on fractional variational calculus
  133. Analysis of fractional integro-differential equations of thermistor type
  134. Variable Order Mittag–Leffler Fractional Operators on Isolated Time Scales and Application to the Calculus of Variations
  135. Optimal Impulse Control of Dynamical Systems
  136. The Variable-Order Fractional Calculus of Variations
  137. A sufficient optimality condition for delayed state-linear optimal control problems
  138. The spread of a financial virus through Europe and beyond
  139. Time-Fractional Optimal Control of Initial Value Problems on Time Scales
  140. Optimal control of a fractional order epidemic model with application to human respiratory syncytial virus infection
  141. Fractional Order Version of the Hamilton–Jacobi–Bellman Equation
  142. A space–time pseudospectral discretization method for solving diffusion optimal control problems with two-sided fractional derivatives
  143. A stochastic SICA epidemic model for HIV transmission
  144. Existence theorems for a nonlinear second-order distributional differential equation
  145. Some inequalities for interval-valued functions on time scales
  146. Enlarged Controllability of Riemann–Liouville Fractional Differential Equations
  147. Expansion Formulas for Fractional Derivatives
  148. Fractional Calculus
  149. The Calculus of Variations
  150. The Fractional Calculus of Variations
  151. Direct transcription methods based on fractional integral approximation formulas for solving nonlinear fractional optimal control problems
  152. Existence of solution to a nonlocal conformable fractional thermistor problem
  153. Structural derivatives on time scales
  154. Analysis and Optimal Control of an Intracellular Delayed HIV Model with CTL Immune Response
  155. A simple mathematical model for unemployment: a case study in Portugal with optimal control
  156. Parameter Estimation, Sensitivity Analysis and Optimal Control of a Periodic Epidemic Model with Application to HRSV in Florida
  157. The Cape Verde International Days on Mathematics 2017
  158. Uniform asymptotic stability of a fractional tuberculosis model
  159. Banking Risk as an Epidemiological Model: An Optimal Control Approach
  160. Existence of positive solutions to a discrete fractional boundary value problem and corresponding Lyapunov-type inequalities
  161. Optimal control of non-autonomous SEIRS models with vaccination and treatment
  162. The Fuzzy Henstock–Kurzweil Delta Integral on Time Scales
  163. A cholera mathematical model with vaccination and the biggest outbreak of world’s history
  164. Enhancement of chemotherapy using oncolytic virotherapy: Mathematical and optimal control analysis
  165. Novel Results on Hermite–Hadamard Kind Inequalities for $$\eta $$-Convex Functions by Means of (k, r)-Fractional Integral Operators
  166. Mathematical modeling of Zika disease in pregnant women and newborns with microcephaly in Brazil
  167. The effect of immigrant communities coming from higher incidence tuberculosis regions to a host country
  168. Generalized fractional operators on time scales with application to dynamic equations
  169. Global existence of solutions for a fractional Caputo nonlocal thermistor problem
  170. A necessary condition of Pontryagin type for fuzzy fractional optimal control problems
  171. Fractional Herglotz variational problems of variable order
  172. Modeling and optimal control of HIV/AIDS prevention through PrEP
  173. Noether currents for higher-order variational problems of Herglotz type with time delay
  174. Preface
  175. Optimal control of a delayed HIV model
  176. A survey on fuzzy fractional differential and optimal control nonlocal evolution equations
  177. A fractional Gauss–Jacobi quadrature rule for approximating fractional integrals and derivatives
  178. Fractional Herglotz variational principles with generalized Caputo derivatives
  179. On a Fractional Oscillator Equation with Natural Boundary Conditions
  180. A SICA compartmental model in epidemiology with application to HIV/AIDS in Cape Verde
  181. Ebola model and optimal control with vaccination constraints
  182. On the Henstock-Kurzweil integral for Riesz-space-valued functions on time scales
  183. Combined fractional variational problems of variable order and some computational aspects
  184. Lyapunov-type inequality for a fractional boundary value problem with natural conditions
  185. Variational calculus with conformable fractional derivatives
  186. Multiobjective optimization to a TB-HIV/AIDS coinfection optimal control problem
  187. Non-differentiable Solutions for Local Fractional Nonlinear Riccati Differential Equations
  188. A generalized Lyapunov’s inequality for a fractional boundary value problem
  189. Existence of solution to a local fractional nonlinear differential equation
  190. Existence and uniqueness results for a fractional Riemann–Liouville nonlocal thermistor problem on arbitrary time scales
  191. Optimal Spraying in Biological Control of Pests
  192. Constrained fractional variational problems of variable order
  193. Direct and Inverse Variational Problems on Time Scales: A Survey
  194. Hyperchaotic Fractional-Order Systems and Their Applications
  195. Mathematical Modeling and Control of Infectious Diseases
  196. Generalized weighted Ostrowski and Ostrowski-Grüss type inequalities on time scales via a parameter function
  197. General fractional-order anomalous diffusion with non-singular power-law kernel
  198. Chain rules and inequalities for the BHT fractional calculus on arbitrary timescales
  199. An epidemic model for cholera with optimal control treatment
  200. Approximated analytical solution to an Ebola optimal control problem
  201. Exponentials and Laplace transforms on nonuniform time scales
  202. Optimal control of a tuberculosis model with state and control delays
  203. Linear and Nonlinear Fractional Voigt Models
  204. Symmetric duality for left and right Riemann–Liouville and Caputo fractional differences
  205. Caputo derivatives of fractional variable order: Numerical approximations
  206. Galerkin spectral method for the fractional nonlocal thermistor problem
  207. Dynamics and Optimal Control of Ebola Transmission
  208. Predicting and controlling the Ebola infection
  209. A Simple Accurate Method for Solving Fractional Variational and Optimal Control Problems
  210. Helmholtz Theorem for Nondifferentiable Hamiltonian Systems in the Framework of Cresson’s Quantum Calculus
  211. Complex-Valued Fractional Derivatives on Time Scales
  212. A Hukuhara approach to the study of hybrid fuzzy systems on time scales
  213. A conformable fractional calculus on arbitrary time scales
  214. Existence and uniqueness of solution for a fractional Riemann–Liouville initial value problem on time scales
  215. Stability and optimal control of a delayed HIV model
  216. Coexistence of two dengue virus serotypes and forecasting for Madeira Island
  217. Noether's theorem for higher-order variational problems of Herglotz type
  218. Multiobjective approach to optimal control for a dengue transmission model
  219. Optimal Solutions to Relaxation in Multiple Control Problems of Sobolev Type with Nonlocal Nonlinear Fractional Differential Equations
  220. Computing Hadamard type operators of variable fractional order
  221. Pressure responses of a vertically hydraulic fractured well in a reservoir with fractal structure
  222. Solving Abel integral equations of first kind via fractional calculus
  223. A TB-HIV/AIDS coinfection model and optimal control treatment
  224. Variational problems of Herglotz type with time delay: DuBois--Reymond condition and Noether's first theorem
  225. Nonsymmetric and symmetric fractional calculi on arbitrary nonempty closed sets
  226. Optimality conditions for fractional variational problems with dependence on a combined Caputo derivative of variable order
  227. Multiobjective approach to optimal control for a tuberculosis model
  228. A fractional calculus on arbitrary time scales: Fractional differentiation and fractional integration
  229. Duality for the left and right fractional derivatives
  230. Sobolev Type Fractional Dynamic Equations and Optimal Multi-Integral Controls with Fractional Nonlocal Conditions
  231. Advanced Methods in the Fractional Calculus of Variations
  232. Introduction
  233. Conclusion
  234. Fractional Calculus
  235. Fractional Calculus of Variations
  236. Direct Methods in Fractional Calculus of Variations
  237. Standard Methods in Fractional Variational Calculus
  238. Application to the Sturm–Liouville Problem
  239. Mathematical Modelling, Simulation, and Optimal Control of the 2014 Ebola Outbreak in West Africa
  240. An Optimal Control Approach to Herglotz Variational Problems
  241. The Diamond Integral on Time Scales
  242. Seasonality effects on dengue: basic reproduction number, sensitivity analysis and optimal control
  243. Computational Methods in the Fractional Calculus of Variations
  244. Cost-Effectiveness Analysis of Optimal Control Measures for Tuberculosis
  245. Approximate controllability of fractional delay dynamic inclusions with nonlocal control conditions
  246. Generalized fractional operators for nonstandard Lagrangians
  247. A discrete method to solve fractional optimal control problems
  248. The Legendre condition of the fractional calculus of variations
  249. Quantum Variational Calculus
  250. Vaccination models and optimal control strategies to dengue
  251. Fractional and Time-Scales Differential Equations
  252. A general delta-nabla calculus of variations on time scales with application to economics
  253. Necessary Condition for an Euler-Lagrange Equation on Time Scales
  254. Optimal Control with Time Delays via the Penalty Method
  255. Modeling TB-HIV Syndemic and Treatment
  256. Conclusion
  257. The Classical Calculus of Variations
  258. The Power Quantum Calculus
  259. The Hahn Quantum Variational Calculus
  260. The Cape Verde International Days on Mathematics 2013
  261. Higher-Order Variational Problems of Herglotz Type
  262. Fractional order optimal control problems with free terminal time
  263. Control of a novel chaotic fractional order system using a state feedback technique
  264. Bioeconomic perspectives to an optimal control dengue model
  265. A discrete time method to the first variation of fractional order variational functionals
  266. Dengue in Cape Verde: Vector Control and Vaccination
  267. Discrete direct methods in the fractional calculus of variations
  268. Approximate controllability of fractional nonlocal delay semilinear systems in Hilbert spaces
  269. Fractional calculus of variations of several independent variables
  270. Sensitivity Analysis in a Dengue Epidemiological Model
  271. Optimal control for a tuberculosis model with reinfection and post-exposure interventions
  272. An Optimal Control Approach to Malaria Prevention via Insecticide-Treated Nets
  273. A Numerical Scheme to Solve Fractional Optimal Control Problems
  274. Optimal control strategies for reducing the number of active infected individuals with tuberculosis
  275. Fractional Isoperimetric Noether's Theorem in the Riemann–Liouville Sense
  276. Green’s theorem for generalized fractional derivatives
  277. Symmetric differentiation on time scales
  278. Noether’s theorem for non-smooth extremals of variational problems with time delay
  279. Necessary optimality conditions for infinite horizon variational problems on time scales
  280. Hahn's symmetric quantum variational calculus
  281. Existence of Three Positive Solutions to Somep-Laplacian Boundary Value Problems
  282. Noether’s theorem for fractional variational problems of variable order
  283. A Symmetric Quantum Calculus
  284. A Symmetric Nörlund Sum with Application to Inequalities
  285. An Expansion Formula with Higher‐Order Derivatives for Fractional Operators of Variable Order
  286. Variable order fractional variational calculus for double integrals
  287. Fractional Noether's theorem with classical and Riemann-Liouville derivatives
  288. Optimal control of nonlocal thermistor equations
  289. The existence of solutions for dynamic inclusions on time scales via duality
  290. Approximation of fractional integrals by means of derivatives
  291. Generalized fractional calculus with applications to the calculus of variations
  292. The DuBois–Reymond Fundamental Lemma of the Fractional Calculus of Variations and an Euler–Lagrange Equation Involving Only Derivatives of Caputo
  293. Numerical approximations of fractional derivatives with applications
  294. Time scale differential, integral, and variational embeddings of Lagrangian systems
  295. Higher-order infinite horizon variational problems in discrete quantum calculus
  296. Optimal control strategies for tuberculosis treatment: A case study in Angola
  297. Noether's symmetry Theorem for variational and optimal control problems with time delay
  298. Towards a combined fractional mechanics and quantization
  299. Necessary Optimality Conditions for Higher-Order Infinite Horizon Variational Problems on Time Scales
  300. Introduction to the Fractional Calculus of Variations
  301. Expansion Formulas in Terms of Integer-Order Derivatives for the Hadamard Fractional Integral and Derivative
  302. The contingent epiderivative and the calculus of variations on time scales
  303. Isoperimetric problems of the calculus of variations with fractional derivatives
  304. Fractional variational calculus with classical and combined Caputo derivatives
  305. Dengue disease, basic reproduction number and control
  306. Fractional variational problems depending on indefinite integrals
  307. Higher-order Hahn’s quantum variational calculus
  308. Existence and uniqueness of a positive solution to generalized nonlocal thermistor problems with fractional-order derivatives
  309. Multiobjective fractional variational calculus in terms of a combined Caputo derivative
  310. Fractional Calculus of Variations in Terms of a Generalized Fractional Integral with Applications to Physics
  311. Receptor-based biomimetic NVP/DMA contact lenses for loading/eluting carbonic anhydrase inhibitors
  312. Nondifferentiable variational principles in terms of a quantum operator
  313. Fractional Euler–Lagrange Differential Equations via Caputo Derivatives
  314. Fractional calculus of variations for a combined Caputo derivative
  315. Fractional variational calculus for nondifferentiable functions
  316. Generalizing the variational theory on time scales to include the delta indefinite integral
  317. Modified optimal energy and initial memory of fractional continuous-time linear systems
  318. Discrete-time fractional variational problems
  319. Necessary and sufficient conditions for the fractional calculus of variations with Caputo derivatives
  320. Inequalities and majorisations for the Riemann-Stieltjes integral on time scales
  321. Fractional h-difference equations arising from the calculus of variations
  322. Guest Editorial
  323. Fractional Derivatives in Dengue Epidemics
  324. The Second Euler-Lagrange Equation of Variational Calculus on Time Scales
  325. Optimality conditions for the calculus of variations with higher-order delta derivatives
  326. Necessary conditions for linear noncooperative N-player delta differential games on time scales
  327. Optimal Control of a Dengue Epidemic Model with Vaccination
  328. Noether’s symmetry theorem for nabla problems of the calculus of variations
  329. Delta-nabla optimal control problems
  330. Dynamics of Dengue epidemics when using optimal control
  331. Fractional Noether’s theorem in the Riesz–Caputo sense
  332. Leitmann’s direct method for fractional optimization problems
  333. Preface
  334. Necessary optimality conditions for fractional difference problems of the calculus of variations
  335. Leitmann’s direct method of optimization for absolute extrema of certain problems of the calculus of variations on time scales
  336. Euler-Lagrange equations for composition functionals in calculus of variations on time scales
  337. Backward linear control systems on time scales
  338. A general backwards calculus of variations via duality
  339. The Hahn Quantum Variational Calculus
  340. A unified approach to the calculus of variations on time scales
  341. Generalized natural boundary conditions for fractional variational problems in terms of the Caputo derivative
  342. Avoidance Control on Time Scales
  343. Transversality conditions for infinite horizon variational problems on time scales
  344. Generalized Euler–Lagrange Equations for Variational Problems with Scale Derivatives
  345. Natural boundary conditions in the calculus of variations
  346. A fractional calculus of variations for multiple integrals with application to vibrating string
  347. Isoperimetric problems of the calculus of variations on time scales
  348. A non-classical class of variational problems
  349. Insecticide Control in a Dengue Epidemics Model
  350. Integral inequalities and their applications to the calculus of variations on Time Scales
  351. Calculus of variations with fractional derivatives and fractional integrals
  352. Computing ODE symmetries as abnormal variational symmetries
  353. Calculus of variations on time scales with nabla derivatives
  354. Hölderian variational problems subject to integral constraints
  355. Two-dimensional body of maximum mean resistance
  356. Combined dynamic Grüss inequalities on time scales
  357. Necessary and sufficient conditions for local Pareto optimality on time scales
  358. On the two-dimensional rotational body of maximal Newtonian resistance
  359. Generalized retarded integral inequalities
  360. Generalizations of Gronwall–Bihari inequalities on time scales
  361. The Natural Logarithm on Time Scales
  362. Isoperimetric Problems on Time Scales with Nabla Derivatives
  363. Optimization of Dengue Epidemics: A Test Case with Different Discretization Schemes
  364. Strong minimizers of the calculus of variations on time scales and the Weierstrass condition
  365. Regularity of solutions to higher-order integrals of the calculus of variations
  366. Noether's theorem on time scales
  367. Dynamics of controlled hybrid systems of aerial cable-ways
  368. Fractional actionlike variational problems
  369. Computational Approach to Essential and Nonessential Objective Functions in Linear Multicriteria Optimization
  370. Numerical analysis of a nonlocal parabolic problem resulting from thermistor problem
  371. Higher-Order Calculus of Variations on Time Scales
  372. Necessary Optimality Condition for a Discrete Dead Oil Isotherm Optimal Control Problem
  373. Diamond- Jensen's Inequality on Time Scales
  374. Evolution strategies in optimization problems; 299-309
  375. Nonessential functionals in multiobjective optimal control problems; 336-346
  376. Fractional conservation laws in optimal control theory
  377. Contrasting Two Transformation-based Methods for Obtaining Absolute Extrema
  378. A formulation of Noether's theorem for fractional problems of the calculus of variations
  379. Conservation laws for invariant functionals containing compositions§
  380. Necessary Optimality Conditions for a Dead Oil Isotherm Optimal Control Problem
  381. Necessary optimality conditions for fractional action‐like integrals of variational calculus with Riemann–Liouville derivatives of order (α, β)
  382. A Dual Mesh Method for a Non-Local Thermistor Problem
  383. A Noether Theorem on Unimprovable Conservation Laws for Vector-Valued Optimization Problems in Control Theory
  384. Analysis of vibrations in large flexible hybrid systems
  385. Newton's aerodynamic problem in media of chaotically moving particles
  386. Automatic Computation of Conservation Laws in the Calculus of Variations and Optimal Control
  387. Аэродинамическая задача Ньютона в средах хаотически движущихся частиц
  388. Proper extensions of Noether's symmetry theorem for nonsmooth extremals of the calculus of variations
  389. Carathéodory Equivalence, Noether Theorems, and Tonelli Full-Regularity in the Calculus of Variations and Optimal Control
  390. Lipschitzian Regularity of the Minimizing Trajectories for Nonlinear Optimal Control Problems
  391. On the Noether Theorem for Optimal Control
  392. Dynamics, Bifurcations, and Control
  393. Lipschitzian Regularity Conditions for the Minimizing Trajectories of Optimal Control Problems
  394. Lipschitzian Regularity of Minimizers for Optimal Control Problems with Control-Affine Dynamics
  395. Conservation Laws in Optimal Control
  396. Regularity of Solutions for the Autonomous Integrals of the Calculus of Variations
  397. Weak conservation laws for minimizers which are not pontryagin extremals