Posters and Slide Sets
Posters and Slide Sets are arranged by Title. 'Pop-out' an image to enlarge.
Posters 1
Binomial Determinants Yield to the Holonomic Ansatz (EW)
c-almost periodic functions defined on strips (JMS)
A category-theoretic reformulation of Shelah’s dividing lines in model theory. (MG)
A continued fraction for a partial sum (GP)
Posters 2
Large Subsets of Euclidean Space Avoiding Infinite Arithmetic Progressions (YM)
Monodromy of Schwarzian equations with regular singularities (GF)
Some Critical Points Theorems for Fréchet Manifolds ́(KE)
Weighted Hardy-Littlewood Average Operator on Power Type Local Morrey Space (YLZ)
Slide Sets 1
“Assembly” of Grassmannians of R^2 and its generalization (HK)
Classifying bent functions by their Cayley graphs (PL)
Closed Weak Rad-supplemented Modules (MKP)
Convergence of a Jacobi-type method for the approximate orthogonal tensor diagonalization (EBK)
Slide Sets 2
A definition of contractability and compactness via finite topological spaces (preorders) and the lifting property (KP)
Density theorems for large copies of finite configurations (VK)
Enumeration formulae for self-orthogonal, self-dual and LCD codes over finite commutative chain rings (MY)
Hamming weight distributions of multi-twisted codes over finite fields (VC)
Slide Sets 3
Lifting property as a category-theoretic negation: a source of educational examples of elementary uses of category theoretic language. (MG)
Michael’s acclaimed problem in the theory of Fréchet algebras: an affirmative solution, with applications to automatic continuity theory (SP)
Multi-twisted additive codes over finite fields (SS)
Nonlinear Elliptic Equations of Nonstrictly Divergent Form (EK)
Slide Sets 4
The ODE/IM Conjecture (DM)
On Bogomolny equations (LS)
Smooth diffeomorphism with non-ergodic generic measure (DK)
Splitting Subspaces of Linear Operators over Finite Fields (DA)
Slide Sets 5
Stability Regions of Discrete Linear Periodic Systems with Delayed Feedback Controls (DK)
Unimodular Polynomial Matrices over Finite Fields (AA)
Using Method of Moments Variance Components Estimation for Scalable Genetic Linkage Analysis in Population Cohorts (GZ)
Variance of squarefull numbers in short intervals (THC)