To resolve many flow features accurately, like accurate capture of suction peak in case of subsonic flows or crisp shocks in flows with discontinuities or to minimise the loss in stagnation pressure or even flow separation in viscous flows requires an accurate and low dissipative numerical scheme. It has been found that the first order Kinetic Flux Vector Split (KFVS) scheme is more dissipative. However, numerical dissipation can be reduced either by $h$-refinement or $p$-refinement or a combination of both, which requires more computational time and memory. In this paper we present a low dissipative modified KFVS (m-KFVS) method with molecular velocity dependent dissipation control function by still using the first order stencil. However, ...
The numerics of hyperbolic conservation laws, e.g., the Euler equations of gas dynamics, shallow wat...
We have presented a new low dissipative kinetic scheme based on a modified Courant Splitting of the ...
We analyze the convergence of discretization schemes for the adjoint equation arising in the adjoint...
To resolve many flow features accurately, like accurate capture of suction peak in case of subsonic ...
The kinetic schemes, also known as Boltzmann schemes are based on the moment-method-strategy, where ...
Kinetic Flux Vector Splitting (KFVS) has been extensively used to compute inviscid as well as viscou...
The first order kinetic flux vector split scheme is found to be more dissipative, resulting in smear...
The Modified Kinetic Flux Vector Split Method, in short called as the m − kfvs method [1, 2] belongs...
To resolve many flow features accurately, like accurate capture of suction peak in subsonic flows an...
To resolve many flow features accurately, like accurate capture of suction peak in subsonic flows an...
In the present work a low dissipative Kinetic Flux Vector Split scheme has been proposed based on mo...
This paper presents a general framework to derive a discrete adjoint method for the optimal control ...
Traditional forms of optimization have been used over the years in making the most effective use of ...
This paper presents a general framework to derive a discrete adjoint method for the optimal control ...
We have presented a new low dissipative kinetic scheme based on a modified Courant Splitting of the ...
The numerics of hyperbolic conservation laws, e.g., the Euler equations of gas dynamics, shallow wat...
We have presented a new low dissipative kinetic scheme based on a modified Courant Splitting of the ...
We analyze the convergence of discretization schemes for the adjoint equation arising in the adjoint...
To resolve many flow features accurately, like accurate capture of suction peak in case of subsonic ...
The kinetic schemes, also known as Boltzmann schemes are based on the moment-method-strategy, where ...
Kinetic Flux Vector Splitting (KFVS) has been extensively used to compute inviscid as well as viscou...
The first order kinetic flux vector split scheme is found to be more dissipative, resulting in smear...
The Modified Kinetic Flux Vector Split Method, in short called as the m − kfvs method [1, 2] belongs...
To resolve many flow features accurately, like accurate capture of suction peak in subsonic flows an...
To resolve many flow features accurately, like accurate capture of suction peak in subsonic flows an...
In the present work a low dissipative Kinetic Flux Vector Split scheme has been proposed based on mo...
This paper presents a general framework to derive a discrete adjoint method for the optimal control ...
Traditional forms of optimization have been used over the years in making the most effective use of ...
This paper presents a general framework to derive a discrete adjoint method for the optimal control ...
We have presented a new low dissipative kinetic scheme based on a modified Courant Splitting of the ...
The numerics of hyperbolic conservation laws, e.g., the Euler equations of gas dynamics, shallow wat...
We have presented a new low dissipative kinetic scheme based on a modified Courant Splitting of the ...
We analyze the convergence of discretization schemes for the adjoint equation arising in the adjoint...