Carolin Kreisbeck

1. A variational theory for integral functionals involving finite-horizon fractional gradients
   2023/02/11 by Javier Cueto, Carolin Kreisbeck, Cueto, Javier +3 · 3 citations
   Computer Science · Mathematics · #35R11 #49J45 #Advanced Mathematical Modeling in Engineering #Analysis of PDEs (math.AP) #FOS: Mathematics #Functional Analysis (math.FA) #Nonlinear Partial Differential Equations #Numerical methods in inverse problems #Optimization and Control (math.OC)
2. Another approach to the thin-film Gamma-limit of the micromagnetic free\n energy in the regime of small samples
   2011/05/21 by Carolin Kreisbeck, Kreisbeck, Carolin · 1 citation
   Computer Science · Mathematics · #35Q61 #49J45 (Primary) 35E99 #74F15 #74K35 #Advanced Mathematical Modeling in Engineering #Analysis of PDEs (math.AP) #FOS: Mathematics #Nonlinear Partial Differential Equations #Numerical methods in inverse problems
3. Asymptotic Rigidity of Layered Structures and Its Application in Homogenization Theory
   2019/07/17 by Fabian Christowiak, Carolin Kreisbeck · 2 citations
   Computer Science · Engineering · #Advanced Mathematical Modeling in Engineering #Composite Material Mechanics #Advanced Numerical Methods in Computational Mathematics
4. Γ-convergence involving nonlocal gradients with varying horizon: Recovery of local and fractional models
   2024/04/29 by Javier Cueto, Carolin Kreisbeck, Cueto, Javier +3 · 3 citations
   Computer Science · Mathematics · #35R11 #49J45 #74A70 #Advanced Mathematical Modeling in Engineering #Analysis of PDEs (math.AP) #Approximation Theory and Sequence Spaces #FOS: Mathematics #Numerical methods in inverse problems
5. Non-constant functions with zero nonlocal gradient and their role in nonlocal Neumann-type problems
   2024/02/17 by Carolin Kreisbeck, Kreisbeck, Carolin, Hidde Schönberger +1 · 2 citations
   Mathematics · #35R11 #35S15 #46E35 (Secondary) #49J45 (Primary) 47G20 #Analysis of PDEs (math.AP) #Differential Equations and Boundary Problems #FOS: Mathematics #Numerical methods in inverse problems #Spectral Theory in Mathematical Physics