... class of nonlinear wave propagation problems. 65M70 35Q53 33C45 65M12 35Q35 Nature Science Foundation of China and Nature Science Foundation of Shanghai 12271365 11771299 22ZR1445400 20JC1413800 Funding: This work is supported by the Nature Science Foundation of China Grants...

... Chebyshev wavelet Tempered Caputo fractional derivatives Diffusion-type equation Nonlinear tempered Caputo fractional equation L2 − 1σ algorithm Sum-of-exponentials approximation 65N35 65M70 Fractional differential equations are a generalization of integer-order differential...

... Error analysis 65M70 65M12 University Grants Commission-SouthEasternRegionalOffice NTA Ref.: 2 211610100146 http://dx.doi.org/10.13039/501100019397 Funding: This work was supported by University Grants Commission - South Eastern Regional Office (NTA Ref.: 2 211610100146...

...-order diffusion-type equations Approximations Theoretical analysis 65N35 65M70 (2.7) D ξ β ( ξ ) ⁡ sin ( ω ξ ) = − ω 3 ξ 3 − β ( ξ ) E 2,4 − β ( ξ ) ( − ω 2 ξ 2 ) , 1 < β ( ξ...

... 2025 © Emerald Publishing Limited 2025 Emerald Publishing Limited Licensed re-use rights only Jaiswal polynomial Laguerre polynomial Generalized Newell–Whitehead–Segel equation Error analysis 65M70 65M12 Nonlinear differential equations are crucial in modeling numerous...

... Convergence analysis Numerical simulation 65N35 65M70 Fractional differential equations are getting more attention from many researchers due to their application in a vast field of engineering and sciences. We refer the readers to Podlubny (1999), for applications of fractional differential...

...-fractional delay differential equation Error analysis Convergence analysis New operational matrices Quasilinearization technique 65N35 65M70 Delay differential equations have a wide variety of applications in mathematical modeling such as population dynamics, electro-dynamic, chemical...

... Caputo–Hadamard fractional differential equations CAS wavelets Operational matrices Caputo–Hadamard fractional derivative Hadamard–type fractional integral Convergence Quasilinearization 65M70 65N35 Fractional differential equations are the generalization of the integer order...

... ϕ ( x , t ) = B 3 ( x , t ) ,   x ∈ ∂ Ω , 65N35 65M70 with real functions B₁, B₂ and B₃. Moreover, g (x ,t) and f (x ,t) = f₁ (x ,t) + if₂ (x...