Izudin Dzafic was supported by the Federal Ministry of Education and Science;Bosnia;through funding
The partial differential equation(PDE)solution of the telegrapher is a promising fault location method among time-domain and model-based techniques.Recent research works have shown that the leap-frog process is superi...
supported by the NSF of China(Grant Nos.11801527,11701522,11771163,12011530058,11671160,1191101330);by the China Postdoctoral Science Foundation(Grant Nos.2018M632791,2019M662506).
In this work,we focus on the conforming and nonconforming leap-frog virtual element methods for the generalized nonlinear Schrodinger equation,and establish their unconditional stability and optimal error estimates.By...
supported by the National Natural Science Foundation of China(Grant Nos.61301056 and 11176007);the Sichuan Provincial Science and Technology Support Program,China(Grant No.2013HH0047);the Fok Ying Tung Education Foundation,China(Grant No.141062);the"111"Project,China(Grant No.B07046)
Several major challenges need to be faced for efficient transient multiscale electromagnetic simulations, such as flex- ible and robust geometric modeling schemes, efficient and stable time-stepping algorithms, etc. F...
Singapore A*STAR SERC PSF-Grant No.1321202067;National Natural Science Foundation of China Grant NSFC41390452;the Doctoral Programme Foundation of Institution of Higher Education of China as well as by the Austrian Science Foundation(FWF)under grant No.F41(project VICOM)and grant No.I830(project LODIQUAS)and grant No.W1245 and the Austrian Ministry of Science and Research via its grant for the WPI.
We study the computation of ground states and time dependent solutions of the Schr¨odinger-Poisson system(SPS)on a bounded domain in 2D(i.e.in two space dimensions).On a disc-shaped domain,we derive exact artificial ...
supported by a grant from the French National Ministry of Education and Research(MENSR,19755-2005)
A high-order leap-frog based non-dissipative discontinuous Galerkin time- domain method for solving Maxwell's equations is introduced and analyzed. The pro- posed method combines a centered approximation for the eval...
In this paper, the periodic initial value problem for the following class of nonlinear Schrodinger equation of high order i partial derivative u/partial derivative t + (-1)(m) partial derivative(m)/partial derivative ...
In this paper,the convergence and stability of the ’Leap-frog’ finite difference scheme for the semilinear wave equation are proved by using of the bounded extensive method under more generalized condition for the n...