2021
DOI: 10.1080/10236198.2021.1920936
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A high accuracy compact semi-constant mesh off-step discretization in exponential form for the solution of non-linear elliptic boundary value problems

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Cited by 3 publications
(2 citation statements)
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“…A new bi-cubic spline collocation method of fourth order accuracy has been designed by Singh and Singh [57] for a linear EPDE with DBCs. Most recently, new high accuracy approximations in exponential form for solving two-point BVPs on a variable mesh, and 2D nonlinear EPDEs on an unequal uniform mesh have been reported in [51] , [52] , [53] , [54] , [55] . Mohanty and Kumar [56] , and Priyadarshini and Mohanty [ 47 , 49 ] have proposed new high accuracy numerical algorithms for 2D quasilinear EPDEs using unequal mesh.…”
Section: Methods Detailsmentioning
confidence: 99%
“…A new bi-cubic spline collocation method of fourth order accuracy has been designed by Singh and Singh [57] for a linear EPDE with DBCs. Most recently, new high accuracy approximations in exponential form for solving two-point BVPs on a variable mesh, and 2D nonlinear EPDEs on an unequal uniform mesh have been reported in [51] , [52] , [53] , [54] , [55] . Mohanty and Kumar [56] , and Priyadarshini and Mohanty [ 47 , 49 ] have proposed new high accuracy numerical algorithms for 2D quasilinear EPDEs using unequal mesh.…”
Section: Methods Detailsmentioning
confidence: 99%
“…[ 48 , 49 , 53 , 54 ] and Manchanda et al. [55] . Most recently, new high order approximations for 2D quasi-linear BVPEs involving an unequal mesh have been given by Priyadarshini and Mohanty in [56] and [57] .…”
Section: Associated Research Work Done In the Pastmentioning
confidence: 99%