Metaharmonic Lattice Point Theory covers interrelated methods and tools of spherically oriented geomathematics and periodically reflected analytic number theory. The book establishes multi-dimensional Euler and Poisson summation formulas corresponding to elliptic operators for the adaptive determination and calculation of formulas and identities of weighted lattice point numbers, in particular the non-uniform distribution of lattice points.
The author explains how to obtain multi-dimensional generalizations of the Euler summation formula by interpreting...
Metaharmonic Lattice Point Theory covers interrelated methods and tools of spherically oriented geomathematics and periodically re...
Starting with the most basic notions, Universal Algebra: Fundamentals and Selected Topics introduces all the key elements needed to read and understand current research in this field. Based on the author's two-semester course, the text prepares students for research work by providing a solid grounding in the fundamental constructions and concepts of universal algebra and by introducing a variety of recent research topics.
The first part of the book focuses on core components, including subalgebras, congruences, lattices, direct and subdirect products,...
Starting with the most basic notions, Universal Algebra: Fundamentals and Selected Topics introduces all the key elements needed t...