Baglan I, Kanca F, Mishra VN (2018) Determination of an unknown heat source from integral over determination condition. Iranian J Sci Technol Trans A Sci 42(3):1373–1382
Chen J, OMalley REJ (1974) On the asymptotic solution of a two-parameter boundary value problem of chemical reactor theory. SIAM J Appl Math 26(4):717–729
Clavero C, Jorge JC, Lisbona F (1974) A uniformly convergent scheme on a nonuniform mesh for convection-diffusion parabolic problems. J Comput Appl Math 154:415–429
Das P, Mehrmann V (2016) Numerical solution of singularly perturbed convection-diffusion-reaction problems with two small parameters. BIT Numer Math 56(1):51–76
Deepmala SN, Mishra LN (2017) The ces\(\acute{A}\)ro lacunary ideal \(\chi ^{2}-\) of \(\phi -\)statistical vector valued defined by a bounded linear operator of interval numbers. Song J Sci Technol 39:549–563
DiPrima RC (1968) Asumptotic methods for an infinitely long slider squeeze-film bearing. Trans ASME Ser F J Lub Tech 90:173–183
Farrell PA, Hegarty AF, Miller JJH, O’Riordan E, Shishkin GI (2000) Robust computational techniques for boundary layers. Chapman & Hall/CRC Press, Boca Raton
Kanca F, Mishra VN (2018) Identification problem of a leading coefficient to the time derivative of parabolic equation with nonlocal boundary conditions. Iranian J Sci Technol Trans A Sci. https://doi.org/10.1007/s40995-018-0587-8
Kopteva N (2001) Uniform pointwise convergence of difference schemes for convection-diffusion problems on layer-adapted meshes. Computing 66(2):179–197
Ladyzenskaja OA, Solonnikov VA, Uralceva NN (1968) Linear and quasilinear equations of parabolic type, vol 23. Translations of Mathematical Monographs. American Mathematical Society, Providence
Linß T (1999) An upwind difference scheme on a novel shishkin-type mesh for a linear convection-diffusion problem. J Comput Appl Math 110:93–104
Miller JJH, ORiordan E, Shishkin GI, Shishkina LP (1998) Fitted mesh methods for problems with parabolic boundary layers. Math Proc R Ir Acad 98A:173–190
Mishra V (2007) Some problems on approximations of functions in banach spaces. Ph.D. thesis, Indian Institute of Technology, Roorkee, Uttarakhand, India
Mishra VN, Mishra LN (2012) Trigonometric approximation of signals (functions) in \(l_p\)\((p = 1)\)- norm. Int J Contemp Math Sci 7:909–918
O’Riordan E, Pickett ML, Shishkin G (2003) Singularly perturbed problems modeling reaction-convection-diffusion processes. Comput Methods Appl Math 3(3):424–442
O’Riordan E, Pickett ML, Shishkin G (2006) Parameter-uniform finite difference schemes for singularly perturbed parabolic diffusion-convection-reaction problems. Math Comput 75:1135–1155
Reddy NR, Mohapatra J (2015) An efficient numerical method for singularly perturbed two point boundary value problems exhibiting boundary layers. Natl Acad Sci Lett 38:355–359
Roos HG, Uzelac Z (2003) The sdfem for a convection-diffusion problem with two small parameters. Comput Methods Appl Math 3:443–458
Schlichting H (1979) Boundary layer theory, 7th edn. McGraw-Hill, New York
Shishkin GI, Shishkina LP (2009) Difference methods for singular perturbation problems. Chapman & Hall/CRC Press, Boca Raton
Subramanian N, Mishra LN (2017) \({\mu }\)-lacunary \(\chi ^{3}_{A_{uvw}}\) convergence of order \(\alpha \) with \(p\)-metric defined by \(mnk\) sequence of moduli musielak orlicz function. Cogent Math Stat 4:1–11
Şuayip Y, Şahin N (2013) Numerical solutions of singularly perturbed one-dimensional parabolic convection-diffusion problems by the bessel collocation method. Appl Math Comput 220:305–315
Zarin H (2017) Exponentially graded mesh for a singularly perturbed problem with two small parameters. Appl Numer Math 120:233–242