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The main purpose of the present paper consists in providing a straightforward proof of Carleman estimates for second order elliptic operators with real coef- ficients in the
We notice that taking semi-simplification does not change the group of connected components of the arithmetic monodromy group. The neutral component. A first result one can prove on
Our definition applies to the derived category of projective schemes and finite dimensional algebras, as well as other abelian and additive categories [Definitions 2.3 and 2.4]..
In doing so, we introduce the basic meaning and relevance of the judgment to regard a sequence of quantities exchangeably, and we show how the fundamental theorem of probability can
We improve their genus 2 case algorithm, generalize it for genus 3 hyperelliptic curves and introduce a way to deal with the genus 3 non-hyperelliptic case, using algebraic
A streamlined derivation of the Kac-Ward formula for the planar Ising model’s parti- tion function is presented and applied in relating the kernel of the Kac-Ward matrices’ inverse
We consider Hamiltonian Floer cohomology groups associated to a Lefschetz fibra- tion, and the structure of operations on them1. As an application, we will (under an
The aim of this work is to reveal properties of the classical Jacobi theta functions looked at on a logarithmic scale as well as setting known results into a new context..