Search result: Catalogue data in Spring Semester 2021
Interdisciplinary Sciences Bachelor ![]() | ||||||
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![]() ![]() ![]() The Bachelor's programme in Interdisciplinary Sciences allows students to choose from any subject taught at a Bachelor's level at ETH Zurich. In consultation with the Director of Studies of Interdisciplinary Sciences, every student must establish his/her own individual study programme at the beginning of the 2nd year. See the Programme Regulations 2018 for further details. | ||||||
Number | Title | Type | ECTS | Hours | Lecturers | |
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529-0058-00L | Analytical Chemistry II | W | 3 credits | 3G | D. Günther, D. Bleiner, T. Bucheli, M.‑O. Ebert, G. Schwarz | |
Abstract | Enhanced knowledge about the elemental analysis and spectrocopical techniques with close relation to practical applications. This course is based on the knowledge from analytical chemistry I. Separation methods are included. | |||||
Learning objective | Use and applications of the elemental analysis and spectroscopical knowledge to solve relevant analytical problems. | |||||
Content | Combined application of spectroscopic methods for structure determination, and practical application of element analysis. More complex NMR methods: recording techniques, application of exchange phenomena, double resonance, spin-lattice relaxation, nuclear Overhauser effect, applications of experimental 2d and multipulse NMR spectroscopy, shift reagents. Application of chromatographic and electrophoretic separation methods: basics, working technique, quality assessment of a separation method, van-Deemter equation, gas chromatography, liquid chromatography (HPLC, ion chromatography, gel permeation, packing materials, gradient elution, retention index), electrophoresis, electroosmotic flow, zone electrophoresis, capillary electrophoresis, isoelectrical focussing, electrochromatography, 2d gel electrophoresis, SDS-PAGE, field flow fractionation, enhanced knowledge in atomic absorption spectroscopy, atomic emission spectroscopy, X-ray fluorescence spectroscopy, ICP-OES, ICP-MS. | |||||
Lecture notes | Script will be available | |||||
Literature | Literature will be within the script. | |||||
Prerequisites / Notice | Exercises for spectra interpretation are part of the lecture. In addition the lecture 529-0289-00 "Instrumentalanalyse organischer Verbindungen" (4th semester) is recommended. Prerequisite: 529-0051-00 "Analytische Chemie I" (3rd semester) | |||||
401-1662-10L | Introduction to Numerical Methods ![]() | W | 6 credits | 4G + 2U | V. C. Gradinaru | |
Abstract | This course gives an introduction to numerical methods, aimed at physics majors. It covers numerical linear algebra, quadrature as well as initial vaule problems. The focus is on the ability to apply the numerical methods. | |||||
Learning objective | Overview on the most important algorithms for the solution of the fundamental numerical problems in Physics and applications; overview on available software for the numerical solutions; ability to solve concrete problems ability to interpret numerical results | |||||
Content | Least squares (linear and non-linear), nonlinear equations, numerical quadrature, initial value problems. | |||||
Lecture notes | Notes, slides and other relevant materials will be available via the web page of the lecture. | |||||
Literature | Relevant materials will be available via the web page of the lecture. | |||||
Prerequisites / Notice | Prerequisite is familiarity with basic calculus (approximation theory and vector calculus: grad, div, curl) and linear algebra (Gauss-elimination, matrix decompositions and algorithms, determinant). Study Center hours: Do 17-20 in HG E 41 Fr 17-20 in HG E 41 | |||||
401-1152-02L | Linear Algebra II ![]() ![]() | W | 7 credits | 4V + 2U | M. Akka Ginosar | |
Abstract | Eigenvalues and eigenvectors, Jordan normal form, bilinear forms, euclidean and unitary vector spaces, selected applications. | |||||
Learning objective | Basic knowledge of the fundamentals of linear algebra. | |||||
Literature | Siehe Lineare Algebra I | |||||
Prerequisites / Notice | Linear Algebra I | |||||
529-0440-00L | Physical Electrochemistry and Electrocatalysis | W | 6 credits | 3G | T. Schmidt | |
Abstract | Fundamentals of electrochemistry, electrochemical electron transfer, electrochemical processes, electrochemical kinetics, electrocatalysis, surface electrochemistry, electrochemical energy conversion processes and introduction into the technologies (e.g., fuel cell, electrolysis), electrochemical methods (e.g., voltammetry, impedance spectroscopy), mass transport. | |||||
Learning objective | Providing an overview and in-depth understanding of Fundamentals of electrochemistry, electrochemical electron transfer, electrochemical processes, electrochemical kinetics, electrocatalysis, surface electrochemistry, electrochemical energy conversion processes (fuel cell, electrolysis), electrochemical methods and mass transport during electrochemical reactions. The students will learn about the importance of electrochemical kinetics and its relation to industrial electrochemical processes and in the energy seactor. | |||||
Content | Review of electrochemical thermodynamics, description electrochemical kinetics, Butler-Volmer equation, Tafel kinetics, simple electrochemical reactions, electron transfer, Marcus Theory, fundamentals of electrocatalysis, elementary reaction processes, rate-determining steps in electrochemical reactions, practical examples and applications specifically for electrochemical energy conversion processes, introduction to electrochemical methods, mass transport in electrochemical systems. Introduction to fuel cells and electrolysis | |||||
Lecture notes | Will be handed out during the Semester | |||||
Literature | Physical Electrochemistry, E. Gileadi, Wiley VCH Electrochemical Methods, A. Bard/L. Faulkner, Wiley-VCH Modern Electrochemistry 2A - Fundamentals of Electrodics, J. Bockris, A. Reddy, M. Gamboa-Aldeco, Kluwer Academic/Plenum Publishers | |||||
701-0401-00L | Hydrosphere | W | 3 credits | 2V | R. Kipfer, M. H. Schroth | |
Abstract | The course aims to describe the relevant processes that control the terrestrial water cycle. Energy and mass exchange, mixing and transport processes are described and the coupling of the hydrosphere with the atmosphere and the solid Earth are discussed. | |||||
Learning objective | Qualitative and quantitative understanding on how physical (and geochemical) processes control the natural dynamics in groundwater, lakes ans oceans and constrain the exchange of mass and energy. | |||||
Content | Topics of the course. Physical properties of water (i.e. density and equation of state) - global water resources Exchange at boundaries - energy (thermal & kinetic), gas exchange Mixing and transport processes in open waters - vertical stratification, large scale transport - turbulence and mixing - mixing and exchange processes in rivers Groundwater and its dynamics - ground water as part of the terrestrial water cycle - ground water hydraulics, Darcy's law - aquifers and their properties - hydrochemistry and tracer - ground water use Case studies - 1. Water as resource, 2. Water and climate | |||||
Lecture notes | In addition to the suggested literature handouts are distributed. | |||||
Literature | Suggested literature. a) Park, Ch., 2001, The Environment, Routledge, 2001 b) Fitts, C.R., 2013. Groundwater Science. 2nd ed., Academic Press, Amsterdam. | |||||
Prerequisites / Notice | The case studies and the analysis of the questions and problems are integral part of the course. | |||||
701-0245-00L | Evolutionary Analysis | W | 2 credits | 2V | S. Wielgoss, G. Velicer | |
Abstract | This course introduces important questions about the evolutionary processes involved in the generation and maintenance of biological diversity across all domains of life and how evolutionary science investigates these questions. | |||||
Learning objective | This course introduces important questions about the evolutionary processes involved in the generation and maintenance of biological diversity across all domains of life and how evolutionary science investigates these questions. The topics covered range from different forms of selection, phylogenetic analysis, population genetics, life history theory, the evolution of sex, social evolution to human evolution. These topics are important for the understanding of a number of evolutionary problems in the basic and applied sciences. | |||||
Content | Topics likely to be covered in this course include research methods in evolutionary biology, adaptation, evolution of sex, evolutionary transitions, human evolution, infectious disease evolution, life history evolution, macroevolution, mechanisms of evolution, phylogenetic analysis, population dynamics, population genetics, social evolution, speciation and types of selection. | |||||
Literature | Textbook: Evolutionary Analysis Scott Freeman and Jon Herron 5th Edition, English. | |||||
Prerequisites / Notice | The exam is based on lecture and textbook. |
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