Modules

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A1.4 Mathematics59

FunktionalanalysisNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn the basics of functional analysis in Banach and Hilbert spaces. In the end you will be able to analyze linear functionals and bounded as well as compact self-adjoint operators, understand duality, and apply concepts such as weak and weak* convergence.9 ECTSruns this semesterMA3001Mathematische KontinuumsmechanikNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou learn the fundamental conservation laws of continuum mechanics (mass, momentum, energy) as well as the mathematical methods with which these laws are formulated and applied. After the module you can apply these methods to specific models such as fluid dynamics, chemical/biological reactions, self-gravitation, or liquid crystals, and understand elasticity theory as well as distributions.9 ECTSruns this semesterMA5019An Introduction to the Regularity Theory of Elliptic Partial Differential EquationsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will get an introduction to the regularity theory of elliptic partial differential equations. You will learn classical and modern methods for deriving regularity results for linear and nonlinear problems as well as for systems, and you will be able to apply the most important proof techniques, e.g. De Giorgi's solution of Hilbert's XIX. In the end you will understand the basics of Nirenberg's methods, Schauder theory and partial regularity for systems.5 ECTSno date this semesterMA5081An Introduction to the Theory of Functions of Bounded VariationsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou learn the theory of functions of bounded variation (BV functions) and important tools from geometric measure theory. In the end you will be able to apply structural and compactness properties, traces and extensions as well as fine point properties of BV functions and sets with finite perimeter.5 ECTSno date this semesterMA5948Asymptotic Kinetic Theories for Magnetized PlasmasNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn methods for asymptotic, multi-scale reduction of kinetic equations for magnetized plasmas. In the end you will be able to apply non-canonical Hamiltonian and Lagrangian formulations, identify suitable small parameters for a given regime, construct an asymptotic dynamical reduction, and explain the meaning of these formulations for Particle‑In‑Cell models.5 ECTSno date this semesterMA5360
54 more in A1.4 MathematicsCalculus of VariationsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn methods of variational calculus, both indirect and direct approaches for scalar and vector-valued problems. This includes relaxation theory and Gamma-convergence as well as their application to model problems of nonlinear continuum mechanics. In the end you can apply direct and indirect methods and investigate various linear and nonlinear optimization problems.9 ECTSno date this semesterMA5074Complex Function Theory 2No ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou deal with the continuation of holomorphic functions, meromorphic functions on the Riemann sphere, and fundamental constructions in function theory (infinite products, Weierstrass and Mittag-Leffler theorems). You will also learn descriptive Riemann surfaces, homology and holomorphic differential forms, and apply the Riemann mapping theorem. In the end you will be able to construct holomorphic or meromorphic functions with prescribed zeros/poles and practically use the Riemann mapping.5 ECTSno date this semesterMA5005Differential FormsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou learn the foundations and tools of differential forms on smooth manifolds: construction, exterior product, exterior derivative, integration and Stokes’ theorem. In the end you can differentiate, integrate and apply differential forms in contexts of geometry, topology, analysis and physics.5 ECTSno date this semesterCIT4130022Differential Forms 2No ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn how differential forms are applied in algebraic and differential topology as well as in differential geometry. In the end you will be able to apply and interrelate concepts such as de-Rham cohomology, Poincaré duality, Mayer-Vietoris, the Künneth formula, fixed-point and degree theory as well as basics on fiber bundles, characteristic classes, Lie groups and Riemannian manifolds.5 ECTSno date this semesterCIT413033Diffusion ProcessesNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn the mathematical theory of diffusion processes: Gaussian processes, stochastic integrals (Itô, Stratonovich, Klimontovich) and their transformation, Langevin equations to describe diffusions, and the analysis of diffusion operators using semigroup theory. You will also receive an introduction to log-Sobolev inequalities and to stochastic partial differential equations, so that you can formally analyze the models and treat them with semigroup-theoretic methods.9 ECTSno date this semesterCIT413069Direct Methods in the Calculus of VariationsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou engage with the fundamentals and modern methods of the calculus of variations. By the end you can understand central terms such as coercivity, sublevelness, relaxation and Γ-convergence and apply them to problems in e.g. mathematical physics and materials science.9 ECTSno date this semesterMA5917Discrete Harmonic AnalysisNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou deal with harmonic analysis in discrete, finite structures. The module covers Fourier transforms on finite (abelian and non-abelian) groups, discrete Fourier and fast Fourier transforms, and applications e.g. in signal processing, graph theory, and number theory. In the end you will be able to formulate the fundamental methods of discrete harmonic analysis and apply them to examples and applications.6 ECTSno date this semesterMA5911Dynamische SystemeNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou learn the theory of dynamical systems for ordinary differential equations and mappings in finite-dimensional phase spaces. The module provides tools for analyzing stable and unstable solutions, bifurcations, chaos and ergodic properties; at the end you can analyze geometric and topological properties of trajectories and attractors and transfer the methods to differentiable manifolds and infinite-dimensional spaces.9 ECTSno date this semesterMA3081Elements of Harmonic AnalysisNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn the fundamentals of harmonic analysis for different groups: finite groups, the torus and the real line. Topics include Fourier analysis in more abstract settings, convolution operations, representation theory of finite type, as well as central theorems such as Plancherel, inversion, Bochner and duality theorems; at the end you will be able to understand classical results of Fourier analysis in the context of locally compact (abelian) groups and to give elementary proofs.5 ECTSno date this semesterMA5021Elements of the Theory of DistributionsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou learn the fundamentals of distribution theory: test functions, the delta distribution, distributions on D and S, as well as operations such as convolution, derivatives, integration and Fourier transforms of distributions. By the end you can perform calculations with distributions and apply them in various applications.5 ECTSno date this semesterMA5319Fine Properties of Sobolev FunctionsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn fundamentals and further properties of Sobolev functions. Starting with weak derivatives, you will treat approximations by smooth functions, traces and extension theorems, as well as compact embeddings. In addition, finer properties such as precise representatives, quasi-continuity and differentiability on lines are shown using measure-theoretic techniques (e.g. Hausdorff measures and capacity). At the end you will be able to apply and explain these concepts and proof methods.3 ECTSno date this semesterMA5067First Order Mean Field GamesNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn the foundations and current methods of First Order Mean Field Games (MFG) with a focus on variational principles, congestion or congestion models and connections to dynamic optimal transport. By the end you will understand existence and uniqueness questions, regularity tools and variants such as dense- or time-minimal constrained MFG.3 ECTSno date this semesterMA5912Fourier- und Laplace-TransformationNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou learn the theory and applications of Fourier and Laplace transforms: Fourier series, Fourier analysis (integral transform), Gabor transform and Laplace transform. In the end you can understand the interaction between a function and its Fourier transform and use it for optimized approximations.9 ECTSno date this semesterMA5039FourieranalysisNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou learn the fundamentals of Fourier analysis on Euclidean spaces: Fourier series on period intervals and the Fourier transform on R^n, including generalizations to L^2 and distributions. In the end you will be able to assess convergence and regularity questions and apply Fourier techniques to applications such as PDEs, signal processing and sampling.5 ECTSno date this semesterMA4064Functions of Bounded Variations and ApplicationsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn the fundamentals and important tools of the theory of functions of bounded variation as well as geometric measure theory. You will understand measures such as Hausdorff measures, area and Coarea formulas, concepts of sets of finite perimeter and special BV functions. In the end you will be able to apply these terms to the treatment of relaxation problems in W^{1,1} and understand the mathematics behind the Mumford–Shah functional.9 ECTSno date this semesterCIT4130001Geometric Continuum MechanicsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn the fundamentals of a differential-geometric approach to continuum mechanics. With the help of differential forms and integration on manifolds you will formulate and apply laws such as balance principles and stress theory in a metric- and coordinate-free language.6 ECTSno date this semesterMA5339Geometric Measure Theory and ApplicationsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn the fundamentals of Geometric Measure Theory and how to transfer classical geometric properties of smooth sets to non-smooth situations. In the end you will be able to understand and apply central concepts such as tangent measures, Hausdorff measures, rectifiability, as well as area- and co-area-formulas, and follow the modern analysis of the Plateau problem.5 ECTSno date this semesterMA5925Geometrie und Topologie für die DatenanalyseNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn fundamental methods of geometric and topological data analysis. This includes constructions such as Voronoi and Delaunay diagrams, Alpha Shapes, as well as concepts from topology such as simplicial complexes and homology and their application to filtrations and persistent homology to investigate the topological properties of point sets.6 ECTSno date this semesterMA4804Geometry of Finite-dimensional Normed SpacesNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou deal with the geometry of finite-dimensional normed spaces and convex bodies. You learn fundamental theorems of convex and discrete geometry as well as tools (e.g. Helly, Carathéodory, Radon, John ellipsoid, Banach–Mazur distance) and apply these to concrete problems in finite normed spaces.3 ECTSno date this semesterCIT413057Gradient Flows in Metric SpacesNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn the analytical and geometric foundations of the metric theory of gradient flows. In the end you will be able to investigate existence, regularity and long-term behavior of such flows and qualitatively analyze solutions of the associated class of partial differential equations.5 ECTSno date this semesterMA5059Harmonic AnalysisNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn core techniques of harmonic analysis such as Fourier transformation, singular integrals and function spaces. In the end you will be able to apply these methods to the study of partial differential equations, in the theory of function spaces and in applications such as signal processing.3 ECTSno date this semesterMA5954Harmonic Analysis on Commutative SpacesNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn the fundamentals of harmonic analysis on topological groups and on their coset spaces. You will practice integration and convolution on groups, fundamentals of representation theory and specific techniques for Abelian, compact as well as homogeneous spaces and double coset spaces. In the end you will be able to analyze functions on these spaces and understand the connections to geometric analysis.9 ECTSno date this semesterCIT413026High-Dimensional Partial Differential EquationsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou learn how partial differential equations appear in very high dimensions, what theoretical peculiarities and numerical difficulties (e.g., Curse of Dimensionality) arise, and which modern solution approaches exist. In the end you will be able to analyze theoretical properties of solutions and implement and apply various numerical methods (sparse grids, tensor decompositions, neural networks) to applications.5 ECTSno date this semesterCIT413060HomogenizationNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou learn methods of homogenization for partial differential equations with rapidly oscillating coefficients as well as for PDEs in domains with periodically distributed small holes. In the end you will be able to apply fundamental homogenization techniques such as asymptotic expansions and two-scale convergence and describe the concepts behind stochastic homogenization problems.3 ECTSno date this semesterMA5921Inequalities in Operator AlgebrasNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou learn the fundamentals of operator algebras and deepen key inequalities and structures that play a role in quantum mechanics. In the end you will be able to apply and understand important concepts such as complete positivity, operator monotonicity/-convexity, Tomita–Takesaki theory, as well as central results on entropy and relaxation in noncommutative systems.3 ECTSno date this semesterMA5930Introduction to Variational and Level Set Methods for Geometric FlowsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou learn analytical and variational methods for the study of geometric flows. The focus is on Level-Set methods, viscosity solutions of degenerate parabolic equations, and variational formulations of the Mean-Curvature Flow. In the end you will be able to understand existence and uniqueness statements for generalized Level-Set Flows and cope with concepts such as Weak–Strong-Uniqueness, Fattening, and Minimising Movements.5 ECTSno date this semesterCIT413066Mathematical Data AnalysisNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn methods for analyzing complex and unstructured data, including regression and classification tasks. The module provides fundamentals such as loss functions, positive definite kernels and reproducing kernel Hilbert spaces as well as regularization strategies (e.g. Tikhonov) and SVM regression. In addition, summation procedures and manifold learning are covered.6 ECTSno date this semesterMA5098Mathematical Introduction to Quantum Information ProcessingNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn the mathematical foundations of quantum information theory. The module covers abstract foundations of quantum mechanics, measurement and development theory, quantum statistics and tomography, as well as fundamental concepts regarding limits and resources of quantum information processing.9 ECTSno date this semesterMA5057Meromorphic Functions on the Riemann SphereNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou deal with meromorphic functions on the Riemann sphere, with covering mappings and Möbius transformations as well as with elliptic functions and their topology. In the end you will be able to construct meromorphic continuations, specify coverings and you will know the fundamentals of Riemann surfaces.5 ECTSno date this semesterMA5942Models for Material Defects and Grain BoundariesNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou are dealing with variational “semi-discrete” models for defects in metals and their significance for plastic deformation. The course covers multiscale analyses that lead to the formulation of line-energy models for dislocations and the modeling of grain boundaries. In the end you can apply mathematical techniques to analyze such models and understand the underlying energy estimates and asymptotics.3 ECTSno date this semesterMA5944Nonlinear AnalysisNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn fundamental methods of nonlinear analysis in infinite dimensions: Schauder degree theory regarding the question whether equations have zeros; generalized versions of inverse and implicit function theorems as well as Lagrange multipliers in the infinite-dimensional context; and bifurcation theory for the study of parameter-dependent solutions and their stability. In the end you will be able to apply these concepts to problems from partial and ordinary differential equations.9 ECTSno date this semesterMA5923Operator TheoryNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn the fundamentals of spectral theory of operators, in particular spectra of operators, spectral theory for normal operators and functional calculus for different classes of operators. In the end you will be able to analyze and apply these tools to integral and differential operators.9 ECTSno date this semesterMA5012Operatoralgebraische Methoden in der QuanteninformationstheorieNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn central operator-algebraic methods used in quantum information theory. After the module you can understand and apply basic concepts of quantum mechanics, channels and entropy, and you can independently read and present current research results.3 ECTSno date this semesterMA5920Optimal TransportNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn the foundations of the mathematical theory of Optimal Transport (OT). By the end you will understand central concepts such as Monge and Kantorovich formulations, the Wasserstein distances and their role in analysis, physics, economics and machine learning, as well as methods for handling high-dimensional, multi-criterion problems.9 ECTSno date this semesterMA5934Partial Differential Equations 2 - Nonlinear Evolution EquationsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou deal with qualitative properties of nonlinear evolution equations and learn methods to prove properties of solutions (e.g., regularity gain, convergence to stationary or self-similar profiles, contractivity). The main focuses are variational methods, Hamilton–Jacobi–Bellman equations, systems of conservation laws and degenerate parabolic equations.9 ECTSno date this semesterCIT4130024Partial Differential Equations 2 - Nonlinear Parabolic Evolution EquationsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn methods of semigroup theory and gradient flows and apply them to investigate both linear and nonlinear parabolic evolution equations. By the end of the module you can analyze existence and qualitative properties of solutions using these techniques.5 ECTSno date this semesterMA5918Partielle DifferentialgleichungenNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsIn this module you will learn fundamental methods for the treatment of partial differential equations (PDEs). You will deal with classical representations of solutions for transport, Laplace, heat and wave equations, with conservation laws, Sobolev spaces, and with weak (variational) solutions of elliptic equations and their properties such as existence, uniqueness and regularity.9 ECTSno date this semesterMA3005PDE2 - Nonlinear Partial Differential EquationsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou learn methods for existence and qualitative analysis of nonlinear partial differential equations. The focus is on variational techniques (calculus of variations, Euler–Lagrange, existence of minimizers, regularity) as well as nonvariational methods (monotone, fixed-point iterations, sub- and supersolutions, methods for proving non-existence). In the end you can apply these tools to semilinear elliptic problems.9 ECTSno date this semesterMA5077PDE2: Dynamics of Nonlinear Evolution EquationsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou deal with nonlinear time-dependent partial differential equations (du/dt = Au + N(u)) and learn techniques to analyze their local and global behavior. In the end you will classify prototypes such as Burgers, nonlinear Schrödinger, KdV, or Nagumo equations and apply methods such as analytic semigroups, variation-of-constants (mild solutions), stability and invariant manifold theory.9 ECTSno date this semesterMA5946Population GeneticsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn mathematical models of population genetics (e.g., Wright–Fisher, Moran, Kingman coalescent) and how evolutionary and ecological forces shape genomic variation. In the end you will be able to formulate models, analyze them, and interpret results as well as patterns in genomic polymorphism, including interspecific interactions such as cooperation or coevolution.6 ECTSno date this semesterMA5615Quantum Dynamics 2No ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou are dealing with mathematical methods for describing and approximating quantum-dynamical systems. By the end of the module you will understand concepts such as unbounded self-adjoint operators, one- and two-parameter groups, coherent states, WKB approximations, as well as time-dependent density matrices and path integrals, and you will be able to apply these methods to concrete models and implement them numerically.5 ECTSno date this semesterMA5025Quantum Statistical InferenceNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn mathematical methods for hypothesis testing, parameter estimation, tomography, learning and predictive inference in quantum-statistical experiments. In the end you will be able to formally analyze, describe and design such experiments as well as apply suitable, advanced tools for inference about underlying quantum systems.5 ECTSno date this semesterCIT513009Quantum Tradeoff RelationsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou engage with various tradeoff relations in quantum mechanics and their applications in statistics, metrology and information theory. Starting with a short mathematical overview of density operators, POVMs, completely positive maps and instruments, you will learn to analyze and apply uncertainty relations, information-/disturbance as well as energy-/temperature tradeoffs and tradeoffs between speed, precision and sample size.5 ECTSno date this semesterCIT4130012Selected Chapters from the Mathematical Continuum MechanicsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn selected mathematically relevant methods of continuum mechanics and their applications in physical disciplines. From a range of topics (e.g., chemical/biological reactions, higher moments, Boltzmann equation and electrodynamics, introduction to relativity, self-gravitation of stars) you will deepen individual chapters and be able to understand and apply the underlying mathematical methods.5 ECTSno date this semesterMA5340Special Topics in Ordinary Differential Equations: Symmetries and ReductionNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou engage with parameter-dependent ordinary differential equations (analytic or polynomial), their symmetries and special reduction methods. A focus lies on algorithmic/reconstructive methods for determining symmetries and critical parameters as well as applications in simple biochemical reaction networks. In the end you will be able to recognize symmetries, perform reductions and identify critical parameters for singular perturbations.3 ECTSno date this semesterCIT4130011Stability of Nonlinear WavesNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou learn what traveling waves (solutions that propagate with constant shape and speed) are and why their dynamic stability is important. By the end you can sketch the steps of a stability analysis, understand the associated spectral structure, and apply various tools to approximate spectra and infer (in)stability from spectral data.5 ECTSno date this semesterMA5945Tensor Network MethodsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou learn modern methods for efficient approximation of high-dimensional functions (large N-tensors). The focus is on Tensor-Train (TT) approximation: its theory, numerical algorithms and applications. In the end you can analyze and simulate simple multidimensional problems with tensor-network methods.5 ECTSno date this semesterCIT413064Topics in Dynamical SystemsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou engage with a selected, advanced topic of the theory of dynamical systems (e.g., stochastic systems, multi-scale dynamics, numerical methods, special classes such as one-dimensional maps or infinite-dimensional systems). In the end you will be able to understand, apply, and assess the relevant concepts, methods, or numerical procedures for concrete systems.5 ECTSno date this semesterMA5300Topics in Dynamical SystemsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou deal with a rotating advanced topic in dynamical systems. At the end you will have in-depth knowledge of the fundamentals, applications, or numerical methods of the respective topic and you can analyze a given system with appropriate concepts or algorithms as well as draw qualitative and quantitative conclusions.5 ECTSno date this semesterCIT415300Topics in Dynamical Systems: Network DynamicsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsThe module covers dynamic processes on and from networks. You will learn the basics, models (e.g., Kuramoto-type), random graphs, stochastic descriptions and applications such as epidemics or neural networks as well as related analytical methods. By the end you will be able to analyze given network dynamics with appropriate concepts or algorithms and make qualitative and quantitative statements about the dynamics.5 ECTSno date this semesterCIT415302Topics in Dynamical Systems: Stochastic DynamicsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou deal with stochastic or random dynamical systems. You will learn fundamentals, important methods (e.g. Fokker–Planck approach, large deviations, moment methods) as well as phenomena such as noise-induced behavior, synchronization by noise and stochastic bifurcations; at the end you will be able to analyze a given system with appropriate concepts/algorithms and make qualitative as well as quantitative statements about the dynamics.5 ECTSno date this semesterCIT415301Topics in Mathematical Statistical MechanicsNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn the mathematical foundations of statistical mechanics and acquire tools to treat thermodynamic limits, Gibbs states and large deviations. You will also examine phase transitions and symmetry breaking using concrete model examples such as the Ising and O(N) models.5 ECTSno date this semesterCIT413037Variational Analysis of the Ginzburg-Landau Functional: An IntroductionNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn the variational analytic foundations of Ginzburg–Landau energies. The module introduces Gamma-convergence, relaxation and the treatment of concentration phenomena on objects with co-dimension 1 and 2. By the end you can apply the fundamental concepts and follow the main results in proof lines.5 ECTSno date this semesterCIT413040Variational Analysis of Thin Elastic BodiesNo ratings for this module yet.A1.4.3 Modules in Pure MathematicsYou will learn the variational analysis of thin elastic bodies: from fundamentals of linear and nonlinear elasticity, through key inequalities and geometric rigidity, to dimension reduction. In the end you will be able to model variational problems for thin structures and apply the essential convergence and approximation results of the theory.5 ECTSno date this semesterCIT413029