Found 10 relevant results in 2.65s where lecturer="Gisbert Wüstholz"

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401-2003-00L 2004W , 2005W , 2006W , 2007W , 2008W , 2020W , 2021W , 2022W , 2023W , 2024W , 2025W , 2026W 7 Credits BSC D-MATH , D-PHYS

Introduction and development of some basic algebraic structures - groups, rings, fields.

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401-2004-00L 2005S , 2006S , 2007S , 2008S , 2020S , 2021S , 2022S , 2023S , 2024S , 2025S , 2026S 6 Credits BSC D-PHYS , D-MATH

Selected topics concerning fields, including Galois theory.

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401-1511-00L 2003W , 2004W , 2005W , 2006W , 2007W , 2008W , 2020W , 2021W 3 Credits BSC D-PHYS , D-MATH

Symmetry, metrics, and groups

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Introduction to Diophantine Approximation and Transcendence Theory

Einführung in die diophantische Approximation und Transzendenz

401-4119-00L 2007W 10 Credits BSC , DR , MSC D-USYS , D-BAUG , D-MAVT , D-INFK , D-MTEC , D-MATH , D-BIOL , D-GESS , D-ITET , D-ARCH , D-CHAB

In the course we shall cover the basic techniques and results in transcendence theory.

401-1151-00L 2003W , 2004W , 2005W , 2006W , 2007W , 2008W , 2020W , 2021W , 2022W , 2023W , 2024W , 2025W , 2026W 7 Credits BSC D-MATH , D-PHYS , D-CHAB

Introduction to the theory of vector spaces for students of mathematics or physics: Basics, vector spaces, linear transformations, solutions of systems of equations, matrices, determinants, endomorphisms, eigenvalues, eigenvectors.

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401-3000-02L 2004W , 2005S , 2006S 6 Credits

No description available.

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401-3000-03L 2005S 6 Credits

No description available.

401-4112-00L 2004S 9 Credits

No description available.

401-3119-08L 2008S 10 Credits BSC , DR , MSC D-USYS , D-BAUG , D-MAVT , D-INFK , D-MTEC , D-MATH , D-BIOL , D-ERDW , D-GESS , D-ITET , D-CHAB

Algebraic curves, elliptic curves, moduli problems, Riemann-Roch, SL(2,R) and its discrete subgroups, modular curves, modular forms, Hecke operators

Multilinear Algebra and Its Applications

Multilineare Algebra und ihre Anwendungen

401-0162-00L 2004S , 2005S , 2006S , 2007S 2 Credits BSC D-MATL

matrices and determinantsvector spaces and linear mapscalculus of observationseigenvalue problemapplications of the eigenvalue problemnormal formsnumerical treatment of the eigenvalue problemvector algebra, first order tensorsecond order tensorapplications of tensorshigher order tensor

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