Rchr
J-GLOBAL ID：201501035545654648
Update date: Apr. 17, 2024
Svadlenka Karel
シュワドレンカ カレル | Svadlenka Karel
Affiliation and department：
Job title：
Professor
Research field (2)：
Applied mathematics and statistics
, Basic mathematics
Research keywords (6)：
mathematical modeling
, calculus of variations
, interface motion
, numerical analysis
, free boundary problems
, nonlinear partial differential equations
Research theme for competitive and other funds (7)：
- 2021 - 2024 Kinetics on surface tension with junction
- 2019 - 2023 Analysis of interfacial network dynamics focused on cellular pattern formation
- 2018 - 2023 異分野融合によるキンク形成・強化の理論構築
- 2018 - 2023 関数空間上の汎関数に対するエネルギー最大勾配曲線の統合的研究
- 2018 - 2020 Theory and applications of motions of anisotropic interfacial networks
- 2014 - 2018 Mathematical analysis of contact angle dynamics
- 2010 - 2012 Mathematical analysis related to a model of droplet motion
Show all
Papers (35)：
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Rhudaina Z. Mohammad, Hideki Murakawa, Karel Svadlenka, Hideru Togashi. A numerical algorithm for modeling cellular rearrangements in tissue morphogenesis. Communications Biology. 2022. 5. 1
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Daria Drozdenko, Michal Knapek, Martin Kružík, Kristián Máthis, Karel Švadlenka, Jan Valdman. Elastoplastic Deformations of Layered Structures. Milan Journal of Mathematics. 2022. 90. 2. 691-706
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Yoshiho Akagawa, Elliott Ginder, Syota Koide, Seiro Omata, Karel Svadlenka. A Crank-Nicolson type minimization scheme for a hyperbolic free boundary problem. Discrete & Continuous Dynamical Systems - B. 2022. 27. 5. 2661-2661
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Siddharth Gavhale, Karel Švadlenka. Dewetting dynamics of anisotropic particles: A level set numerical approach. Applications of Mathematics. 2021. 67. 5. 543-571
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Rhudaina Mohammad, Hideki Murakawa, Karel Svadlenka, Hideru Togashi. A level set-based approach for modeling cellular rearrangements in tissue morphogenesis. Research Square. 2021
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MISC (4)：
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Svadlenka Karel, Mohammad Rhudaina Z. Approximation of motion of interface junctions using a vector-valued distance function (Regularity and Singularity for Partial Differential Equations with Conservation Laws). 2014. 1914. 16-38
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Svadlenka Karel. On a volume-preserving free boundary problem (Geometric Aspect of Partial Differential Equations and Conservation Laws). RIMS Kokyuroku. 2013. 1842. 61-66
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OMATA SEIRO, KAZAMA MASAKI, SVADLENKA KAREL. Discrete Morse flow for nonlocal problems (Problems in the Calculus of Variations and Related Topics). RIMS Kokyuroku. 2009. 1628. 42-47
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Svadlenka Karel, OMATA Seiro, YOSHIUCHI Hideotoshi. On the construction of weak solution to a free-boundary problem modelling the vibration of film near obstacle(Dynamics of functional equations and numerical simulation). RIMS Kokyuroku. 2006. 1474. 28-36
Books (2)：
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京大式サイエンスの創り方 : 狙ってもできないことがある
京都大学学術出版会 2022 ISBN:9784814004089
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Variational Approach to Hyperbolic Free Boundary Problems
Springer 2022
Lectures and oral presentations (66)：
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構造材料の均質化と剛性定理
(北陸応用数理研究会2023 2023)
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構造材料の弾塑性有限変形の変分解析
(日本数学会2023年会 2023)
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Understanding of kink-band formation by means of a rate-independent model obtained by homogenization of mille-feuille structure
(The 5th International Symposium on Long-Period Stacking/Order Structure and Mille-feuille Structure 2022)
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感覚器官上皮における細胞配列ダイナミックスの数理的解明
(2022)
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Variational approach to modeling of elastoplastic deformation of structured materials
(IMI Workshop II: Geometry and Algebra in Material Science III 2022)
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Professional career (2)：
- PhD (Kanazawa University)
- PhD (Charles University in Prague)
Work history (1)：
- 2023/10 - 現在 Tokyo Metropolitan University Faculty of Science Professor
Association Membership(s) (3)：
Society for Industrial and Applied Mathematics
, THE MATHEMATICAL SOCIETY OF JAPAN
, THE JAPAN SOCIETY FOR INDUSTRIAL AND APPLIED MATHEMATICS
