All Stories

  1. Solving the 1D neutron diffusion kinetic equation under mixed boundary conditions: Explicit solution
  2. Reliable analytical approach to solving delay differential equations with combined proportional and constant delays
  3. Exact Analysis of the Flow and Heat Transfer of the SA-TiO2 Non-Newtonian Nanofluid Between Two Coaxial Cylinders Through a Porous Medium
  4. Properties of Bessel Function Solution to Kepler’s Equation with Application to Opposition and Conjunction of Earth–Mars
  5. Effect of a Convective Boundary Condition on Boundary Layer Slip Flow and Heat Transfer Over a Stretching Sheet in View of the Exact Solution
  6. Application of Laplace Transform for the Exact Effect of a Magnetic Field on Heat Transfer of Carbon Nanotubes-Suspended Nanofluids
  7. Remarks on the homotopy perturbation method for the peristaltic flow of Jeffrey fluid with nano-particles in an asymmetric channel
  8. Analytical and Numerical Investigations for the Flow and Heat Transfer of Nanofluids over a Stretching Sheet with Partial Slip Boundary Condition
  9. Influence of Wall Properties on the Peristaltic Flow of a Nanofluid in View of the Exact Solutions: Comparisons with Homotopy Analysis Method
  10. Exact Analytical Solution for the Peristaltic Flow of Nanofluids in an Asymmetric Channel with Slip Effect of the Velocity, Temperature and Concentration
  11. An Exact Solution for a Boundary Value Problem with Application in Fluid Mechanics and Comparison with the Regular Perturbation Solution
  12. Effect of the Velocity Second Slip Boundary Condition on the Peristaltic Flow of Nanofluids in an Asymmetric Channel: Exact Solution
  13. On the Generalized Exp-Function Method and Its Application to Boundary Layer Flow at Nano-Scale
  14. Effect of Velocity Slip Boundary Condition on the Flow and Heat Transfer of Cu-Water and TiO2-Water Nanofluids in the Presence of a Magnetic Field
  15. ON A NEW DIFFERENTIAL TRANSFORMATION METHOD FOR SOLVING NONLINEAR DIFFERENTIAL EQUATIONS
  16. New Exact Solutions for Boundary-Layer Flow of a Nanofluid Past a Stretching Sheet
  17. Analytical Solutions for the Mathematical Model Describing the Formation of Liver Zones via Adomian’s Method
  18. A New Approach for a Class of the Blasius Problem via a Transformation and Adomian’s Method
  19. An Improvement of the Differential Transformation Method and Its Application for Boundary Layer Flow of a Nanofluid
  20. Exact Analytical Solution for Suction and Injection Flow with Thermal Enhancement of Five Nanofluids over an Isothermal Stretching Sheet with Effect of the Slip Model: A Comparative Study
  21. Exact Analytical Solution of the Peristaltic Nanofluids Flow in an Asymmetric Channel with Flexible Walls and Slip Condition: Application to the Cancer Treatment
  22. New Analytical and Numerical Solutions for Mixed Convection Boundary-Layer Nanofluid Flow along an Inclined Plate Embedded in a Porous Medium
  23. An improvement on the Exp-function method when balancing the highest order linear and nonlinear terms
  24. Advances in the Adomian decomposition method for solving two-point nonlinear boundary value problems with Neumann boundary conditions
  25. Exact solutions for the transformed reduced Ostrovsky equation via the -expansion method in terms of Weierstrass-elliptic and Jacobian-elliptic functions
  26. On the Exact Analytical and Numerical Solutions of Nano Boundary‐Layer Fluid Flows
  27. On the exact solutions of a nano boundary layer problem using the simplest equation method
  28. Comparison of Numerical Methods for Nano Boundary Layer Flow
  29. Analysis of projectile motion in view of fractional calculus
  30. A new analytical and numerical treatment for singular two-point boundary value problems via the Adomian decomposition method
  31. New types of exact solutions for nonlinear Schrödinger equation with cubic nonlinearity
  32. Approximate Analytical Solution of a Nonlinear Boundary Value Problem and its Application in Fluid Mechanics
  33. Exact solitary wave solutions for some nonlinear evolution equations via Exp-function method