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2. (CMMSE2018 paper) Solving the random Pielou logistic equation with the random variable transformation technique: Theory and applications.
3. Comment on the paper “Entropy generation in nanofluid flow of Walters‐B fluid with homogeneous‐heterogeneous reactions, Sumaira Qayyum, Tasawar Hayat, Sumaira Jabeen, Ahmed Alsaedi, Mathematical Methods in the Applied Sciences 2020, 43: 5657–5672”
4. (CMMSE paper) A finite‐difference model for indoctrination dynamics
5. Comment on the paper “Interaction of delta shock waves for the Chaplygin Euler equations of compressible fluid flow with split delta functions, Yu Zhang, Yanyan Zhang, Jinhuan Wang Mathematical Methods in the Applied Sciences , 2018; 41 :7678–7697”
6. (CMMSE paper) A finite‐difference model for indoctrination dynamics.
7. Comment on the paper 'Interaction of delta shock waves for the Chaplygin Euler equations of compressible fluid flow with split delta functions, Yu Zhang, Yanyan Zhang, Jinhuan Wang Mathematical Methods in the Applied Sciences , 2018; 41 :7678–7697'
8. Comment on the paper "Entropy generation in nanofluid flow of Walters‐B fluid with homogeneous‐heterogeneous reactions, Sumaira Qayyum, Tasawar Hayat, Sumaira Jabeen, Ahmed Alsaedi, Mathematical Methods in the Applied Sciences 2020, 43: 5657–5672"
9. Generalized focal surfaces of spacelike curves lying in lightlike surfaces.
10. (CMMSE paper) A finite‐difference model for indoctrination dynamics
11. On mistaken papers by Gouzheng Yan et al and related papers, and on a paper by Weibing Wang and Xuxin Yang
12. A note on the paper ‘Analytical approach to heat and mass transfer in MHD free convection from a moving permeable vertical surface’ by A. Asgharian, D.D. Ganji, S. Soleimani, S. Asgharian, N. Sedaghatyzade and B. Mohammadi, Mathematical Methods in the App
13. A note on the paper 'Analytical approach to heat and mass transfer in MHD free convection from a moving permeable vertical surface' by A. Asgharian, D.D. Ganji, S. Soleimani, S. Asgharian, N. Sedaghatyzade and B. Mohammadi, Mathematical Methods in the Applied Sciences, 2011, 34 2209-2217
14. On mistaken papers by Gouzheng Yan et al and related papers, and on a paper by Weibing Wang and Xuxin Yang.
15. A note on the paper ‘Analytical approach to heat and mass transfer in MHD free convection from a moving permeable vertical surface’ by A. Asgharian, D.D. Ganji, S. Soleimani, S. Asgharian, N. Sedaghatyzade and B. Mohammadi, Mathematical Methods in the App
16. On mistaken papers by Gouzheng Yan et al and related papers, and on a paper by Weibing Wang and Xuxin Yang
17. Comment on the paper "A 3D‐2D asymptotic analysis of viscoelastic problem with nonlinear dissipative and source terms, Mohamed Dilmi, Mourad Dilmi, Hamid Benseridi, Mathematical Methods in the Applied Sciences 2019, 42:6505‐6521".
18. Issue Information.
19. Observability and stabilization of the vibrating string equipped with bouncing point sensors and actuators<FNR HREF="fn1"></FNR> <FN ID="fn1">This paper was presented in part at the 2000 Joint Mathematics Meeting, Washington, DC, January 1922, 2000</FN>
20. A fractional‐order model of coronavirus disease 2019 (COVID‐19) with governmental action and individual reaction
21. Generation of Escher‐like spiral drawings in a modified hyperbolic space.
22. On the qualitative analyses solutions of new mathematical models of integro‐differential equations with infinite delay.
23. A study on fractional COVID‐19 disease model by using Hermite wavelets
24. (CMMSE2018 paper) Solving the random Pielou logistic equation with the random variable transformation technique: Theory and applications
25. Exponential stability for a classical structural acoustic model with thermoelastic boundary control.
26. A coupled system of Langevin differential equations of fractional order and associated to antiperiodic boundary conditions.
27. A generalization of the 2D Slepian functions.
28. Solvability of a Hadamard fractional boundary value problem with multi‐term integral and Hadamard fractional derivative boundary conditions.
29. Data‐driven dynamical analysis of an age‐structured model: A graph‐theoretic approach.
30. Inverse problem of reconstructing source term for a class of non‐divergence parabolic equations.
31. Oscillatory systems with two degrees of freedom and van der Pol coupling: Analytical approach.
32. Stability and optimal decay estimates for the 3D anisotropic Boussinesq equations.
33. On the jerk and snap in motion along non‐lightlike curves in Minkowski 3‐space.
34. Mittag‐Leffler stability of neural networks with Caputo–Hadamard fractional derivative.
35. The impact of demography in a model of malaria with transmission‐blocking drugs.
36. Error analysis for discontinuous Galerkin method for time‐fractional Burgers' equation.
37. Probabilistic analysis of a class of compartmental models formulated by random differential equations.
38. Compatibility of space‐time kernels with full, dynamical, or compact support.
39. ψ$$ \psi $$‐Bernstein–Kantorovich operators.
40. Separation method of semifixed variables together with integral bifurcation method for solving generalized time‐fractional thin‐film equations.
41. Corrigendum to a fractional sideways problem in a one‐dimensional finite‐slab with deterministic and random interior perturbed data.
42. On a m(x)$$ m(x) $$‐polyharmonic Kirchhoff problem without any growth near 0 and Ambrosetti–Rabinowitz conditions.
43. Simulating variable‐order fractional Brownian motion and solving nonlinear stochastic differential equations.
44. Model following adaptive control for nodes in complex dynamical network via the state observer of links.
45. Passivity analysis of neutral‐type Cohen–Grossberg neural networks involving three kinds of time‐varying delays.
46. A new regularity criterion for the 3D tropical climate model involving partial velocity component in Lorentz space.
47. Some new (p,q)$$ \left(p,q\right) $$‐Hadamard‐type integral inequalities for the generalized m$$ m $$‐preinvex functions.
48. Stability analysis of discretized structure systems based on the complex network with dynamics of time‐varying stiffness.
49. Mathematical modeling of the spread of the coronavirus under strict social restrictions
50. Analytical and qualitative investigation of COVID‐19 mathematical model under fractional differential operator
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