Weakly nonoscillatory schemes for scalar conservation laws. - Kirill A. Kopotun; Marian Neamtu; Bojan Popov (Math. Comput., 2003)

On Convergence of Minmod-Type Schemes. - Sergei Konyagin; Bojan Popov; Ognian Trifonov (SIAM J. Numer. Anal., 2005)

Convergence Analysis of Wavelet Schemes for Convection-Reaction Equations under Minimal Regularity Assumptions. - Jiangguo Liu; Bojan Popov; Hong Wang; Richard E. Ewing (SIAM J. Numer. Anal., 2005)

Order of convergence of second order schemes based on the minmod limiter. - Bojan Popov; Ognian Trifonov (Math. Comput., 2006)

One-sided stability and convergence of the Nessyahu-Tadmor scheme. - Bojan Popov; Ognian Trifonov (Numerische Mathematik, 2006)

Adaptive Semidiscrete Central-Upwind Schemes for Nonconvex Hyperbolic Conservation Laws. - Alexander Kurganov; Guergana Petrova; Bojan Popov (SIAM J. Sci. Comput., 2007)

Surface Reconstruction via L1-Minimization. - Veselin Dobrev; Jean-Luc Guermond; Bojan Popov (NAA, 2008)

A Second Order Central Scheme for Hamilton-Jacobi Equations on Triangular Grids. - Peter Popov; Bojan Popov (NAA, 2008)

New non-oscillatory central schemes on unstructured triangulations for hyperbolic systems of conservation laws. - Ivan C. Christov; Bojan Popov (J. Comput. Phys., 2008)

L1-minimization methods for Hamilton-Jacobi equations: the one-dimensional case. - Jean-Luc Guermond; Bojan Popov (Numerische Mathematik, 2008)

L1-Approximation of Stationary Hamilton-Jacobi Equations. - Jean-Luc Guermond; Bojan Popov (SIAM J. Numer. Anal., 2008)

Surface Reconstruction and Image Enhancement via L1-Minimization. - Veselin Dobrev; Jean-Luc Guermond; Bojan Popov (SIAM J. Sci. Comput., 2010)

Entropy viscosity method for nonlinear conservation laws. - Jean-Luc Guermond; Richard Pasquetti; Bojan Popov (J. Comput. Phys., 2011)

From Suitable Weak Solutions to Entropy Viscosity. - Jean-Luc Guermond; Richard Pasquetti; Bojan Popov (J. Sci. Comput., 2011)

Maximum principle and convergence of central schemes based on slope limiters. - Orhan Mehmetoglu; Bojan Popov (Math. Comput., 2012)

Stability analysis of explicit entropy viscosity methods for non-linear scalar conservation equations. - Andrea Bonito; Jean-Luc Guermond; Bojan Popov (Math. Comput., 2014)

Viscous Regularization of the Euler Equations and Entropy Principles. - Jean-Luc Guermond; Bojan Popov (SIAM J. Appl. Math., 2014)

A Second-Order Maximum Principle Preserving Lagrange Finite Element Technique for Nonlinear Scalar Conservation Equations. - Jean-Luc Guermond; Murtazo Nazarov; Bojan Popov; Yong Yang (SIAM J. Numer. Anal., 2014)

Fast estimation from above of the maximum wave speed in the Riemann problem for the Euler equations. - Jean-Luc Guermond; Bojan Popov (J. Comput. Phys., 2016)

Error Estimates of a First-order Lagrange Finite Element Technique for Nonlinear Scalar Conservation Equations. - Jean-Luc Guermond; Bojan Popov (SIAM J. Numer. Anal., 2016)

Invariant Domains and First-Order Continuous Finite Element Approximation for Hyperbolic Systems. - Jean-Luc Guermond; Bojan Popov (SIAM J. Numer. Anal., 2016)

The Effect of the Consistent Mass Matrix on the Maximum-Principle for Scalar Conservation Equations. - Jean-Luc Guermond; Bojan Popov; Yong Yang (J. Sci. Comput., 2017)

Well-Balanced Second-Order Approximation of the Shallow Water Equation with Continuous Finite Elements. - Pascal Azérad; Jean-Luc Guermond; Bojan Popov (SIAM J. Numer. Anal., 2017)

Invariant Domains and Second-Order Continuous Finite Element Approximation for Scalar Conservation Equations. - Jean-Luc Guermond; Bojan Popov (SIAM J. Numer. Anal., 2017)

Invariant Domains Preserving Arbitrary Lagrangian Eulerian Approximation of Hyperbolic Systems with Continuous Finite Elements. - Jean-Luc Guermond; Bojan Popov; Laura Saavedra; Yong Yang (SIAM J. Sci. Comput., 2017)

Well-Balanced Second-Order Finite Element Approximation of the Shallow Water Equations with Friction. - Jean-Luc Guermond; Manuel Quezada de Luna; Bojan Popov; Christopher E. Kees; Matthew W. Farthing (SIAM J. Sci. Comput., 2018)

Second-Order Invariant Domain Preserving Approximation of the Euler Equations Using Convex Limiting. - Jean-Luc Guermond; Murtazo Nazarov; Bojan Popov; Ignacio Tomas (SIAM J. Sci. Comput., 2018)

Recent Trends in Software Testing - A Case Study with Google Calendar. - Bojan Popov; Bojana Koteska; Anastas Mishev (SQAMIA, 2019)

Robust explicit relaxation technique for solving the Green-Naghdi equations. - Jean-Luc Guermond; Bojan Popov; Eric Tovar; Chris E. Kees (J. Comput. Phys., 2019)

Second-order invariant domain preserving approximation of the compressible Navier-Stokes equations. - Jean-Luc Guermond; Matthias Maier; Bojan Popov; Ignacio Tomas (CoRR, 2020)

Second-order invariant domain preserving ALE approximation of hyperbolic systems. - Jean-Luc Guermond; Bojan Popov; Laura Saavedra (J. Comput. Phys., 2020)

Positive and Asymptotic Preserving Approximation of the Radiation Transport Equation. - Jean-Luc Guermond; Bojan Popov; Jean C. Ragusa (SIAM J. Numer. Anal., 2020)

Hyperbolic relaxation technique for solving the dispersive Serre Equations with topography. - Jean-Luc Guermond; Bojan Popov; Eric Tovar; Chris E. Kees (CoRR, 2021)

On the implementation of a robust and efficient finite element-based parallel solver for the compressible Navier-Stokes equations. - Jean-Luc Guermond; Martin Kronbichler 002; Matthias Maier; Bojan Popov; Ignacio Tomas (CoRR, 2021)

Hyperbolic relaxation technique for solving the dispersive Serre-Green-Naghdi equations with topography. - Jean-Luc Guermond; Chris E. Kees; Bojan Popov; Eric Tovar (J. Comput. Phys., 2022)

Invariant Domain-Preserving Approximations for the Euler Equations with Tabulated Equation of State. - Bennett Clayton; Jean-Luc Guermond; Bojan Popov (SIAM J. Sci. Comput., 2022)

Greedy invariant-domain preserving approximation for hyperbolic systems. - Jean-Luc Guermond; Matthias Maier; Bojan Popov; Laura Saavedra; Ignacio Tomas (CoRR, 2023)

Robust second-order approximation of the compressible Euler equations with an arbitrary equation of state. - Bennett Clayton; Jean-Luc Guermond; Matthias Maier; Bojan Popov; Eric J. Tovar (J. Comput. Phys., 2023)

First-Order Greedy Invariant-Domain Preserving Approximation for Hyperbolic Problems: Scalar Conservation Laws, and p-System. - Jean-Luc Guermond; Matthias Maier; Bojan Popov; Laura Saavedra; Ignacio Tomas (J. Sci. Comput., 2024)