Concurrent Post
-
Faculty of Political Science and Economics School of Political Science and Economics
Details of a Researcher
Updated on 2022/05/25
Faculty of Political Science and Economics School of Political Science and Economics
理工学術院総合研究所 兼任研究員
博士
Applied mathematics and statistics
Pressure-dipole solutions of the thin-film equation
Mark Bowen, T. P. Witelski
European Journal of Applied Mathematics 2018 [Refereed]
Methods of Mathematical Modelling: Continuous Systems and Differential Equations
Witelski, Thomas, Bowen, Mark
Methods of Mathematical Modelling: Continuous Systems and Differential Equations 1 - 305 2015.09
On self-similar thermal rupture of thin liquid sheets
M. Bowen, B. S. Tilley
PHYSICS OF FLUIDS 25 ( 10 ) 102105 2013.10 [Refereed]
Dynamics of a viscous thread on a non-planar substrate
Mark Bowen, John R. King
Journal of Engineering Mathematics 80 ( 1 ) 39 - 62 2013 [Refereed]
Thermally induced van der Waals rupture of thin viscous fluid sheets
Mark Bowen, B. S. Tilley
PHYSICS OF FLUIDS 24 ( 3 ) 2012.03 [Refereed]
The linear limit of the dipole problem for the thin film equation
Mark Bowen, Thomas P. Witelski
SIAM JOURNAL ON APPLIED MATHEMATICS 66 ( 5 ) 1727 - 1748 2006 [Refereed]
Thermocapillary control of rupture in thin viscous fluid sheets
BS Tilley, M Bowen
JOURNAL OF FLUID MECHANICS 541 399 - 408 2005.10 [Refereed]
Nonlinear dynamics of two-dimensional undercompressive shocks
M Bowen, J Sur, AL Bertozzi, RP Behringer
PHYSICA D-NONLINEAR PHENOMENA 209 ( 1-4 ) 36 - 48 2005.09 [Refereed]
The self-similar solution for draining in the thin film equation
JB Van den Berg, M Bowen, King, JR, MMA El-Sheikh
EUROPEAN JOURNAL OF APPLIED MATHEMATICS 15 ( 3 ) 329 - 346 2004.06 [Refereed]
ADI schemes for higher-order nonlinear diffusion equations
TP Witelski, M Bowen
APPLIED NUMERICAL MATHEMATICS 45 ( 2-3 ) 331 - 351 2003.05 [Refereed]
Thin film dynamics: theory and applications
AL Bertozzi, M Bowen
MODERN METHODS IN SCIENTIFIC COMPUTING AND APPLICATIONS 75 31 - 79 2002 [Refereed]
Anomalous exponents and dipole solutions for the thin film equation
M Bowen, J Hulshof, King, JR
SIAM JOURNAL ON APPLIED MATHEMATICS 62 ( 1 ) 149 - 179 2001.10 [Refereed]
Moving boundary problems and non-uniqueness for the thin film equation
King, JR, M Bowen
EUROPEAN JOURNAL OF APPLIED MATHEMATICS 12 ( 3 ) 321 - 356 2001.06 [Refereed]
Asymptotic behaviour of the thin film equation in bounded domains
M Bowen, King, JR
EUROPEAN JOURNAL OF APPLIED MATHEMATICS 12 ( 2 ) 135 - 157 2001.04 [Refereed]
Intermediate asymptotics of the porous medium equation with sign changes
J Hulshof, J R King, Mark Bowen
Advances in Differential Equations 6 ( 9 ) 1115 - 1152 2001 [Refereed]
Methods of Mathematical Modelling: Continuous Systems and Differential Equations
Witelski, Thomas, Bowen, Mark( Part: Joint author)
Springer 2015.09
Methods of Mathematical Modelling
( Part: Joint author)
Springer 2015
Self-similar behaviour in thin film flow
Project Year :
Drainage problems for the multidimensional thin film equation
2018 L. Smolka, T. P. Witelski
Dynamics of constrained thin films and jets
2017 T. P. Witelski
Dynamics of multi-dimensional thin-film equations
2016 T. P. Witelski
Investigation of multi-dimensional thin-film equations
2015 Thomas Witelski
Thermo-capillary control of viscous sheets and jets
2014 Burt Tilley
Master's Thesis (Department of Pure and Applied Mathematics)
Graduate School of Fundamental Science and Engineering
2022 full year
Master's Thesis (Department of Pure and Applied Mathematics)
Graduate School of Fundamental Science and Engineering
2022 full year
Seminar on Nonlinear Differential Equations D
Graduate School of Fundamental Science and Engineering
2022 fall semester
Seminar on Nonlinear Differential Equations C
Graduate School of Fundamental Science and Engineering
2022 spring semester
Seminar on Nonlinear Differential Equations B
Graduate School of Fundamental Science and Engineering
2022 fall semester
Seminar on Nonlinear Differential Equations A
Graduate School of Fundamental Science and Engineering
2022 spring semester
Research on Nonlinear Differential Equations
Graduate School of Fundamental Science and Engineering
2022 full year
Research on Nonlinear Differential Equations
Graduate School of Fundamental Science and Engineering
2022 full year
Research Project Spring [S Grade]
School of Fundamental Science and Engineering
2022 spring semester
Survey of Modern Mathematical Sciences B [S Grade]
School of Fundamental Science and Engineering
2022 spring quarter
Survey of Modern Mathematical Sciences B
School of Fundamental Science and Engineering
2022 spring quarter