Mathematics (Faculty of Sciences)
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- 2021
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Mark
Waring’s Problem and the Hardy-Littlewood circle method
(2021) In Bachelor's Theses in Mathematical Sciences MATK11 20202
Mathematics (Faculty of Engineering)
Mathematics (Faculty of Sciences)- Bach. Degree
-
Mark
The Uniformization Theorem
(2021) In Bachelor's Theses in Mathematical Sciences MATK11 20211
Mathematics (Faculty of Engineering)
Mathematics (Faculty of Sciences)- Bach. Degree
-
Mark
Comparing Multistep Methods Within Parametric Classes to Determine Viability in Solver Applications
(2021) In Master's Theses in Mathematical Sciences NUMM11 20201
Mathematics (Faculty of Engineering)
Mathematics (Faculty of Sciences)
Centre for Mathematical Sciences- Master (Two yrs)
-
Mark
Eight-Dimensional Hermitian Lie Groups Conformally Foliated by Minimal SU(2) × SU(2) Leaves
(2021) In Bachelor’s Theses in Mathematical Sciences MATK11 20211
Mathematics (Faculty of Engineering)
Mathematics (Faculty of Sciences)- Bach. Degree
-
Mark
Realtime simulations with inline integration and mixed mode integration
(2021) In Master's Theses in Mathematical Sciences NUMM03 20211
Mathematics (Faculty of Engineering)
Mathematics (Faculty of Sciences)
Centre for Mathematical Sciences- Master (Two yrs)
-
Mark
Optimality gaps and regularity for one-dimensional variational problems
(2021) In Bachelor’s Theses in Mathematical Sciences MATK11 20211
Mathematics (Faculty of Engineering)
Mathematics (Faculty of Sciences)
Centre for Mathematical Sciences- Bach. Degree
- 2020
-
Mark
Nonlinear Instability of Evolution Equations
(2020) In Master’s Theses in Mathematical Sciences MATM01 20192
Mathematics (Faculty of Sciences)
Mathematics (Faculty of Engineering)- Master (Two yrs)
-
Mark
Steady ideal flows with vorticity in toroidal domains and periodic cylinders
(2020) In Master's Theses in Mathematical Sciences MATM01 20191
Mathematics (Faculty of Engineering)
Mathematics (Faculty of Sciences)- Master (Two yrs)
-
Mark
Systems of linear nonautonomous differential equations - Instability and eigenvalues with negative real part
(2020) In Bachelor's Thesis Mathematical Sciences 2020:K1 MATK11 20182
Mathematics (Faculty of Engineering)
Mathematics (Faculty of Sciences)- Bach. Degree
-
Mark
Conditions for Univariate SAGBI Bases
(2020) In Bachelor's Theses in Mathematical Sciences MATK11 20201
Mathematics (Faculty of Engineering)
Mathematics (Faculty of Sciences)- Bach. Degree