All Stories

  1. Symmetries and Exact Solutions in the Ginzburg–Landau Mean-Field Theory of the 3D XY Model
  2. Some New Analytical and Numerical Results for the Nuclear Spin Generator (Sherman) System
  3. Gaussian Versus Mean-Field Models: Contradictory Predictions for the Casimir Force Under Dirichlet–Neumann Boundary Conditions
  4. Investigation of a Biochemical Model with Recycling in Case of Negative Cooperativity
  5. Exact Quasi-Stationary Solutions to the Dissipative Nonlinear Schrödinger Equation
  6. First and Second Integrals of Hopf–Langford-Type Systems
  7. First and Second Integrals of Hopf–Langford Type Systems
  8. Dynamics and Stability of Double-Walled Carbon Nanotube Cantilevers Conveying Fluid in an Elastic Medium
  9. (Invited) Kink solutions of the complex cubic– quintic Ginzburg-Landau equation in the presence of intrapulse Raman scattering
  10. Integrability in a Nonlinear Model of Swing Oscillatory Motion
  11. Complex Dynamics of Rössler–Nikolov–Clodong O Hyperchaotic System: Analysis and Computations
  12. Numerical Solutions of the Boussinesq Equation with Nonlinear Restoring Force
  13. The Geometry of the Kiepert Trefoil
  14. Assessing the Non-Linear Dynamics of a Hopf–Langford Type System
  15. Dynamics of Rössler Prototype-4 System: Analytical and Numerical Investigation
  16. On the behavior of the Casimir force in an exactly solvable model of a liquid film with an ordering field: The case of Dirichlet boundary conditions
  17. Completely integrable dynamical systems of Hopf–Langford type
  18. Analysis of Swing Oscillatory Motion
  19. Symmetries and Conservation Laws of a System of Timoshenko Beam Type Equations
  20. Behavior of the van der Waals force between a plate and a single-walled carbon nanotube under uniform hydrostatic pressure: a theoretical study
  21. A sufficient condition for solvability and stability of a Cantilever Timoshenko beam type system embedded in an elastic medium
  22. On the experimental setup for liposome electroformation
  23. Boundary conditions influence on the behavior of the Casimir force: A case study via exact results on the Ginzburg-Landau type fluid system with a film geometry
  24. Approximate Analytical Solutions Generalized Lane-Emden-Fowler Equations
  25. Symmetries and Conservation Laws of a System of Timoshenko Beam Type with Smooth Coefficients
  26. Exact solution for the order parameter profiles and the Casimir force in 4He superfluid films in an effective field theory
  27. Solitary waves to Boussinesq equation with linear restoring force
  28. Analytic representation of the order parameter profiles and compressibility of a Ginzburg-Landau type model with Dirichlet-Dirichlet boundary conditions on the walls confining the fluid
  29. Analytic representation of the order parameter profiles and susceptibility of a Ginzburg-Landau type model with strongly adsorbing competing walls
  30. Analytic solutions for the temperature-field behaviour of the Ginzburg-Landau Ising type mean-field model with Dirichlet boundary conditions
  31. Symmetries and conservation laws of equations of motion of double-wall carbon nanotubes conveying fluid
  32. Analytical results for the Casimir force in a Ginzburg–Landau type model of a film with strongly adsorbing competing walls
  33. Physical Components of Tensors
  34. Analysis of the susceptibility in a fluid system with Neumann – plus boundary conditions
  35. Order parameter profiles in a system with Neumann – Neumann boundary conditions
  36. Analytic solutions to a family of boundary-value problems for Ginsburg-Landau type equations
  37. Exact results for the Casimir force in a model with Neumann-infinity boundary conditions
  38. Van der Waals interactions between planar substrate and tubular lipid membranes undergoing pearling instability
  39. Exact results for the behavior of the thermodynamic Casimir force in a model with a strong adsorption
  40. Axially Symmetric Willmore Surfaces Determined by Quadratures
  41. Exact results for the temperature-field behavior of the Ginzburg–Landau Ising type mean-field model
  42. Comment on “Shape transition of unstrained flattest single-walled carbon nanotubes under pressure” [J. Appl. Phys. 115, 044512 (2014)]
  43. Lie Group Analysis of the Willmore and Membrane Shape Equations
  44. Motion of Particles in the Equatorial Plane of a Magnetic Dipole Field
  45. Explicit parametrizations of Willmore surfaces
  46. Equilibrium Configurations of Lipid Bilayer Membranes and Carbon Nanostructures
  47. Traveling wave solutions of the one-dimensional Boussinesq paradigm equation
  48. • Unduloid-Like Equilibrium Shapes of Single-Wall Carbon Nanotubes Under Pressure
  49. Deformation of injected vesicles adhering onto flat rigid substrates
  50. Beyond Delaunay Surfaces
  51. Analytic Description of the Viscous Fingering Interface in a Hele-Shaw Cell
  52. Analytic description and explicit parametrisation of the equilibrium shapes of elastic rings and tubes under uniform hydrostatic pressure
  53. Cell Membranes Under Hydrostatic Pressure Subjected to Micro-Injection
  54. Analytic Description of the Equilibrium Shapes of Elastic Rings Under Uniform Hydrostatic Pressure
  55. Traveling Wave Solutions of the Gardner Equation and Motion of Plane Curves Governed by the mKdV Flow
  56. On Some Deformations of the Cassinian Oval
  57. On the Plane Curves whose Curvature Depends on the Distance from the Origin
  58. Some Explicit Solutions of the Shape Equation
  59. On the Whewell Parametrization of the Euler Elastica
  60. Cylindrical equilibrium shapes of fluid membranes
  61. On the dynamic stability of a cantilever under tangential follower force according to Timoshenko beam theory
  62. On The intrinsic equation behind the Delaunay surfaces
  63. Dynamic stability of viscoelastic pipes on elastic foundations of variable modulus
  64. Application of Lie transformation group methods to classical linear theories of rods and plates
  65. DYNAMIC STABILITY OF FLUID CONVEYING CANTILEVERED PIPES ON ELASTIC FOUNDATIONS
  66. Conservation laws and group-invariant solutions of the von Kármán equations