Patrick W. Dondl, Ph.D.
Affiliations: | 2007 | Applied and Computational Mathematics | California Institute of Technology, Pasadena, CA |
Area:
Mathematics, Mechanical Engineering, Applied MathematicsGoogle:
"Patrick Dondl"Parents
Sign in to add mentorKaushik Bhattacharya | grad student | 2007 | Caltech | |
(Structure and evolution of martensitic phase boundaries.) |
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Publications
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Courte L, Dondl P, Stefanelli U. (2020) Pinning of interfaces by localized dry friction Journal of Differential Equations. 269: 7356-7381 |
Courte L, Bhattacharya K, Dondl P. (2020) Bounds on precipitate hardening of line and surface defects in solids Zeitschrift FüR Angewandte Mathematik Und Physik. 71: 1-14 |
Poh PSP, Valainis D, Bhattacharya K, et al. (2019) Optimization of Bone Scaffold Porosity Distributions. Scientific Reports. 9: 9170 |
Dondl PW, Novaga M, Wirth B, et al. (2019) A Phase-field Approximation of the Perimeter under a Connectedness Constraint Siam Journal On Mathematical Analysis. 51: 3902-3920 |
Dondl P, Poh PSP, Rumpf M, et al. (2019) Simultaneous elastic shape optimization for a domain splitting in bone tissue engineering Proceedings of the Royal Society a: Mathematical, Physical and Engineering Sciences. 475: 20180718 |
Dondl P, Frenzel T, Mielke A. (2019) A gradient system with a wiggly energy and relaxed EDP-convergence Esaim: Control, Optimisation and Calculus of Variations. 25: 68 |
Dondl PW, Wojtowytsch S. (2019) On the boundary regularity of phase-fields for Willmore's energy Proceedings of the Royal Society a: Mathematical, Physical and Engineering Sciences. 149: 1017-1035 |
Dondl PW, Kurzke MW, Wojtowytsch S. (2019) The Effect of Forest Dislocations on the Evolution of a Phase-Field Model for Plastic Slip Archive For Rational Mechanics and Analysis. 232: 65-119 |
Anguige K, Dondl P, Kružík M. (2018) On the existence of minimisers for strain‐gradient single‐crystal plasticity Zamm-Zeitschrift Fur Angewandte Mathematik Und Mechanik. 98: 431-447 |
Dondl PW, Wojtowytsch S. (2017) Uniform regularity and convergence of phase-fields for Willmore’s energy Calculus of Variations and Partial Differential Equations. 56: 90 |