Banjai, Lehel

1. Efficient high order algorithms for fractional integrals and fractional differential equations
   2018/03/01 by Banjai, Lehel, López-Fernández, María · 3 citations
   #26A33 #35R11 #65L06 #65M15 #65R20 #FOS: Mathematics #Numerical Analysis (math.NA)
2. Numerical analysis of a time-stepping method for the Westervelt equation with time-fractional damping
   2022/10/28 by Baker, Katherine, Banjai, Lehel, Ptashnyk, Mariya · 4 citations
   #35L77 #35R11 #65M06 #65M15 #Analysis of PDEs (math.AP) #FOS: Mathematics #Numerical Analysis (math.NA)
3. Runge--Kutta convolution coercivity and its use for time-dependent\n boundary integral equations
   2017/02/27 by Lehel Banjai, Christian Lubich, Banjai, Lehel +1 · 2 citations
   Engineering · Mathematics · Physics and Astronomy · #65L05 #65R20 #Electromagnetic Scattering and Analysis #Electromagnetic Simulation and Numerical Methods #FOS: Mathematics #Numerical Analysis (math.NA) #Numerical methods for differential equations
4. Runge-Kutta convolution quadrature based on Gauss methods
   2022/12/14 by Banjai, Lehel, Ferrari, Matteo · 3 citations
   #65L06 #65M15 #65R20 #FOS: Mathematics #Numerical Analysis (math.NA)
5. Convolution quadrature for the wave equation with a nonlinear impedance\n boundary condition
   2016/04/18 by Lehel Banjai, Banjai, Lehel, Alexander Rieder +1 · 1 citation
   Engineering · Physics and Astronomy · #Electromagnetic Simulation and Numerical Methods #Electromagnetic Scattering and Analysis #Numerical methods in engineering
6. A Trefftz polynomial space-time discontinuous Galerkin method for the\n second order wave equation
   2016/10/06 by Lehel Banjai, Banjai, Lehel, Emmanuil H. Georgoulis +3 · 2 citations
   Engineering · Mathematics · #35L05 #65M12 #65M60 #Advanced Numerical Methods in Computational Mathematics #Differential Equations and Numerical Methods #Electromagnetic Simulation and Numerical Methods #FOS: Mathematics #Numerical Analysis (math.NA) #Numerical methods for differential equations
7. Time-dependent acoustic scattering from generalized impedance boundary\n conditions via boundary elements and convolution quadrature
   2020/05/28 by Lehel Banjai, Christian Lubich, Banjai, Lehel +3 · 1 citation
   Engineering · Physics and Astronomy · #Electromagnetic Scattering and Analysis #Electromagnetic Simulation and Numerical Methods #FOS: Mathematics #Numerical Analysis (math.NA) #Numerical methods in engineering
8. Strong convergence of a Verlet integrator for the semi-linear stochastic\n wave equation
   2020/09/16 by Lehel Banjai, Banjai, Lehel, Gabriel J. Lord +3 · 1 citation
   Economics, Econometrics and Finance · #FOS: Mathematics #Numerical Analysis (math.NA) #Stochastic processes and financial applications