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In this course, students will explore theoretical and practical concepts of Spatial Data Infrastructures (SDIs). They will study fundamental concepts of SDI and the important factors that affect the development of SDI. Furthermore,…

The course provides students with a general overview of the development of Greek from Classical Antiquity to the early Byzantine period with regard to changes in sound system, grammar and text structures. Furthermore, the course deals with…

The course Corporate Taxation and Sustainability is an undergraduate course which provides the students with an overview of the area, and knowledge about relevant regulations and policies. This is a digital, distance course consisting of a…

The readings introduce some of the most important ideas in the history of thought, including contributions to philosophy, religion, politics, and science. And, as you will discover, these texts are in many cases also wonderful pieces of…

This course introduces you to the rapidly growing field of AI and how it is used in business. Designed for students from different backgrounds without prior knowledge of AI, the course provides a conceptual understanding of AI technologies…

This course explores how organisations, both in the public and private sectors, can use Information Systems (IS) and Information Technology (IT) strategically to achieve their goals. You’ll learn why managing IS/IT strategically is not…

In this course, you will learn to identify opportunities for innovation and develop user-centred, impactful, and innovative digital solutions that respond to real-world needs. You will learn to pitch your ideas with a digital…

Today, few organisations, public or private, remain unaffected by digitalisation. As a future manager, you need both hard and soft skills, along with the right tools, to navigate digital business and transformation. This course provides…

The course is a continuation and specialisation of the course Text Course in LinguisticsI (JAPM13) and aims to provide students with the ability to translate and discuss advanced texts in Japanese on linguistics. The discussions address…

KEMM48. The objective of the course is to enable students to acquire basic knowledge of statistical mechanics. An important objective is to enable students to acquire specialised understanding of the concept of entropy and thereby…

KEMM57. The phenomenon of nuclear magnetic resonance is exploited in several different fields, e.g. chemistry, medicine and geology. The aim of the course is for the student to learn basic knowledge about Nuclear Magnetic Resonance …

KEMM58 is a course in quantum mechanics and quantum chemistry. Students will learn the theory and approximations used for theoretical description of atoms, molecules and chemical reactions. The lectures and seminars are complimented by a…

KEMM67. The aim of the course is for the student to acquire basic knowledge and understanding of different scattering methods used to study structural and dynamic properties of colloidal dispersions. The course begins with basic…

In recent years, the design, use and study of robots and AI technologies in a variety of social settings has increased, ranging from therapy and care for older adults and children, to education and domestic life. The fast development…

The course gives a basic understanding of concepts within the field of semantics and pragmatics. Various traditions are illuminated, both theoretically and through the execution of problem-based exercises. Among these traditions are…

In this course the student will systematically get acquainted with basic concepts of speech acoustics, such as frequency, resonance, filtering, tones and formants, using different sound illustrations. In laboratory exercises the student…

In this course the student will get to know a wide variety of strategies by means of which different languages deal with the same communicative needs (e.g. question formation, relativization, distinguishing subject and object, mapping…

In this course the student will get introduced to general principles and parameters which characterise feasible phonetic systems in human languages. Principles which control phonological representations such as sound categorisation,…

Psycholinguistics deals with the empirical testing of various theories of language production, perception and acquisition. The course offers an introduction to several experimental methods, including reaction time experiments, measurements…

The course deals with either a language, a family of languages, or a linguistic area, which is structurally different from prototypical European languages. The focus is not to gain practical training in a specific language. Rather, the…

The course deals with current interdisciplinary research on the origins of language. Focus is placed on the relationship between biological and cultural evolution and physiological and neural conditions for language from the perspective of…

When did the Viking Age actually begin? Wood, turf, stone and daub – how did people live, and how were families organised? Power struggle, curiosity or greed? What were the incentives for Scandinavian expansion? What impact did the…

The course examines literature and other media as important sources of intercultural understanding. Works from both within and beyond the Western world are therefore included. The course studies processes and contexts which are brought to…

The course focuses on a number of key post-war German novels, especially novels from the 1950s and the literary situation related to the influential Gruppe 47. The novels are studied in detail against the background of the political and…

Basic probability theory, random variables in one and several dimensions, multivariate Gaussian distribution, convergence of random variables and distributions, conditional distributions. Moment generating functions and characteristic…

The student chooses in consultation with supervisors and examiner an independent examination assignment comprising 15 credits. The assignment can either be linked to current scientific projects at the Division of Mathematical Statistics or…

The course gives an overview of simulation based methods of statistical analysis. Markov chain methods for complex problems, e.g. Gibbs sampling and the Metropolis-Hastings algorithm. Bayesian modelling and inference. The re-sampling…

Extreme value theory concerns mathematical modelling of extreme events. Recent developments have introduced very flexible and theoretically well motivated semi-parametric models for extreme values which now are at the stage where they can…

Least squares and maximum-likelihood-method; odds ratios; Multiple and linear regression; Matrix formulation; Methods for model validation, residuals, outliers, influential observations, multi co-linearity, change of variables; Choice of…

Basic definitions. Continued study of AR (auto regressive), MA (moving average) and ARMA-processes. Line spectrum and parametric estimating methods. Sub space based techniques. Non-parametric spectral estimators, data-adaptive techniques…

The course treats: The real numbers: axioms, examples of proofs of basic arithmetical rules. The elementary functions, polynomials, rational functions, the exponential function and the natural logarithm, the trigonometric functions…

The course treats: Elementary logic and set theory Basic properties of the natural numbers and the integers: induction, divisibility, Euclid’s algorithm Basic properties of polynomials: divisibility, Euclid’s algorithm Complex…

The course treats: Functions of several variables, basic topology in R^n. Continuity, theorems about continuous functions. Differentiable functions, gradients and directional derivatives. Taylor's formula. Extreme values…

Variable substitution, inverse and implicit functions, curve and surface integrals, Green's formula, Gauss Divergence Theorem, Stokes Theorem are treated.

The course treats Matrices: matrix operations, matrix inverse, matrix rank Determinants: definition and properties Linear spaces: subspace, span, linear dependence/independence, basis, dimension Euclidean spaces: scalar product,…

The course treats: Properties of the real numbers R: completeness axiom, Cauchy sequences, cardinality of rational and irrational numbers. Topology in Rn: open and closed sets, p-norms, convergence, compactness and the Bolzano…

The course treats: Basic properties of Fourier series of functions in one variable. Exponential form and trigonometric form. Riemann-Lebesgue lemma. Elementary conditions for pointwise and uniform convergence. Gibbs phenomenon. Basic…

The course treats variational problems with and without constraints, Euler equations with and without constraints, Legendre, Jacobi and Weierstrass necessary condition for local minimum, Hilbert invariant integral and Weierstrass…

The course treats: Number theory: the fundamental theorem of arithmetic, modular artithmetic. Groups: definition, basic examples of groups, subgroups, normal subgroups, factor groups, isomorphisms and homomorphisms, Lagrange's theorem,…

The degree project requires a literature survey and specialised studies. Furthermore, a number of compulsory activities are included, in the form of teaching sessions and seminars that treat e.g. scientific writing in English and Swedish,…

The degree project requires a literature review and special studies. In addition, it includes a number of compulsory elements, in the form of lessons and seminars, which deal with, among other things, scientific writing in English and…

The course treats: Convergence of sequences of analytic functions. Locally uniform convergence, normal families, Montel’s theorem. In-depth study of conformal mappings. Riemann sphere, stereographic projection, Möbius…

The course treats: topological spaces and metric spaces with examples, product topologies, continuity of functions, connectedness, completeness, and compactness, including the Arzela-Ascoli Theorem, examples of applications and topological…

The course treats: Fourier series, Fourier transform and finite Fourier transform, L^2 convergence of Fourier series, pointwise convergence, Cesàro means and Fejer’s theorem, Weyl’s criterion, the Fourier inversion theorem, Parseval’s and…

This course treats the general notion of a measure defined on a sigma-algebra, construction of measures with help of outer measures, in particular the Lebesgue measure in Rd. These concepts are then used to define the integral of a…

The course treats: Linear systems of ordinary differential equations in the complex plane. Power series solutions. Singular points. Frobenius method. Some classical differential equations and special functions. Boundary value…