Found 11 relevant results in 1.28s where lecturer="Peter Thurnheer"
Basic Number Theory
Elementare Zahlentheorie
Treated are fundamental notions and concepts, as well as some of the most fascinating theorems (prime-number theorem, four-square theorem, theorems of Dirichlet and Liouville on Diophantine approximation, theorem of Hermite-Lindemann-Weierstrass) - milestones - of classical number theory.
Mathematical Foundations I: Analysis A
Grundlagen der Mathematik I (Analysis A)
Introduction to calculus in one dimension. Building simple models and analysing them mathematically.Functions of one variable: the notion of a function, of the derivative, the idea of a differential equation, complex numbers, Taylor polynomials and Taylor series. The integral of a function of one variable.
Mathematical Foundations I: Analysis B
Grundlagen der Mathematik I (Analysis B)
Basics about multidimensional analysis.Ordinary differential equations as mathematical models to describe processes (continuation from Analysis A).Numerical, analytical and geometrical aspects of differential equations.
Combinatorics
Kombinatorik
Several of the fundamental concepts, results and (counting-)methods of classical combinatorics are presented and illustrated.
Mathematics I
Mathematik I: Analysis I und Lineare Algebra
This course covers mathematical concepts and techniques necessary to model, solve and discuss scientific problems - notably through ordinary differential equations.
Mathematics II
Mathematik II
Mathematics I/II is an introduction to one- and multidimensional calculusand linear algebra emphasizing on applications.
Mathematics II
Mathematik II: Analysis II
Continuation of the topics of Mathematics I, with main focus on multivariable calculus.
Mathematics III and System Analysis II
Mathematik III: Lineare Algebra und Systemanalyse II
Deepening and illustration of the theory provided in Mathematics I and II by means of selected practical examples. Mathematics: Partial differential equations (brief overview). System Analysis: Non-linear box models with one or several variables; discrete-time models; continuous models in space and time.
Seminar in Elementary Mathematics
Seminar in Elementarmathematik
Twin primes; primes in arithmetic progressions; quadratic reciprocity; equipartition modulo 1; Moebius function; Riemann zeta function; transcendental numbers; ...