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Field
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, with the possibility of renewal, in the field of Analysis and Partial Differential Equations (PDEs). Job description - The successful candidate will collaborate on research projects related
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This PhD project will investigate partial differential equations arising from kinetic models, with a particular focus on variational methods. The research will explore how variational structures
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University of Toronto | Downtown Toronto University of Toronto Harbord, Ontario | Canada | about 1 month ago
: Course Number and Title: MAT244H5S LEC101 Differential Equations I Course Description: Ordinary differential equations of the first and second order, existence and uniqueness; solutions by series and
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University of Toronto | Downtown Toronto University of Toronto Harbord, Ontario | Canada | about 2 months ago
: Course Number and Title: MAT244H5F LEC101 Differential Equations I Course Description: Ordinary differential equations of the first and second order, existence and uniqueness; solutions by series and
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of Mathematics at the University of Vienna invites applications for a Tenure-Track Professorship in Data Driven Partial Differential Equations 56 Faculty of Mathematics Working hours: 40 | Collective bargaining
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Position Description At the Faculty of Mathematics at the University of Vienna seeks to appoint a Tenure-Track Professorship in Data Driven Partial Differential Equations The position We are looking
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of Mathematics at the University of Vienna invites applications for a Tenure-Track Professorship in Data Driven Partial Differential Equations 56 Faculty of Mathematics Collective bargaining agreement: §48 VwGr
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of Mathematics at the University of Vienna invites applications for a Tenure-Track Professorship in Data Driven Partial Differential Equations The position We are looking for outstanding scientists who are active
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of analysis of partial differential equations (PDEs). The PhD candidate will be supervised by Havva Yoldaş and co-supervised by Raphael Winter (Cardiff University). The research topics primarily revolves around
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Differential Equations driving the development, analysis, and implementation of efficient discretization and solution methods. In addition, expertise in continuous optimization, stochastics, or applied analysis