http://www.sciencespo-grenoble.fr/wp-content/uploads/2018/09/Multiculturalism-in-Modern-France-English-outline_CWEST.pdf Sciences Po Grenoble School of Political Studies Univ. Grenoble Alpes Grenoble – Domaine universitaire – Saint-Martin-d’Hères Ms Caroline West CS S2-MMF 2nd year of bachelor Lecture Course content can evolve at any time before the start of the course. It is strongly recommended to discuss with the course contact about the detailed program.

Please consider the following deadlines for inbound mobility to Grenoble:
– April 1st, 2020 for Full Year (September to June) and Fall Semester (September to January) intake ;
– September 1st, 2020 for Spring Semester intake (February – June). Written report Ms Anna JEANNESSON
anna.jeannesson@sciencespo-grenoble.fr

http://www.sciencespo-grenoble.fr/wp-content/uploads/2018/09/Syllabus-Anderson-US-Europe-since-WWII.pdf Sciences Po Grenoble School of Political Studies Univ. Grenoble Alpes Grenoble – Domaine universitaire – Saint-Martin-d’Hères M.James Anderson CS S2-TUSESWW 2nd year of bachelor Lecture Course content can evolve at any time before the start of the course. It is strongly recommended to discuss with the course contact about the detailed program.

Please consider the following deadlines for inbound mobility to Grenoble:
– April 1st, 2020 for Full Year (September to June) and Fall Semester (September to January) intake ;
– September 1st, 2020 for Spring Semester intake (February – June). Written report Ms Anna JEANNESSON
anna.jeannesson@sciencespo-grenoble.fr

http://www.sciencespo-grenoble.fr/formation/gouvernance-europeenne/ Sciences Po Grenoble School of Political Studies Univ. Grenoble Alpes Grenoble – Domaine universitaire – Saint-Martin-d’Hères M1UE S2-UIT 1st year of master Seminar Course content can evolve at any time before the start of the course. It is strongly recommended to discuss with the course contact about the detailed program.

Please consider the following deadlines for inbound mobility to Grenoble:
– April 1st, 2020 for Full Year (September to June) and Fall Semester (September to January) intake ;
– September 1st, 2020 for Spring Semester intake (February – June). M. Fabien Terpan
fabien.terpan@sciencespo-grenoble.fr

http://www.sciencespo-grenoble.fr/formation/gouvernance-europeenne/ Sciences Po Grenoble School of Political Studies Univ. Grenoble Alpes Grenoble – Domaine universitaire – Saint-Martin-d’Hères M1UE S2-EG 1st year of master Seminar Course content can evolve at any time before the start of the course. It is strongly recommended to discuss with the course contact about the detailed program.

Please consider the following deadlines for inbound mobility to Grenoble:
– April 1st, 2020 for Full Year (September to June) and Fall Semester (September to January) intake ;
– September 1st, 2020 for Spring Semester intake (February – June). M. Fabien Terpan
fabien.terpan@sciencespo-grenoble.fr

http://www.sciencespo-grenoble.fr/formation/gouvernance-europeenne/ Sciences Po Grenoble School of Political Studies Univ. Grenoble Alpes Grenoble – Domaine universitaire – Saint-Martin-d’Hères M1UE S2-EUIS 1st year of master Seminar Course content can evolve at any time before the start of the course. It is strongly recommended to discuss with the course contact about the detailed program.

Please consider the following deadlines for inbound mobility to Grenoble:
– April 1st, 2020 for Full Year (September to June) and Fall Semester (September to January) intake ;
– September 1st, 2020 for Spring Semester intake (February – June). M. Fabien Terpan
fabien.terpan@sciencespo-grenoble.fr

http://www.sciencespo-grenoble.fr/formation/gouvernance-europeenne/ Sciences Po Grenoble School of Political Studies Univ. Grenoble Alpes Grenoble – Domaine universitaire – Saint-Martin-d’Hères M1UE S2-EUEA 1st year of master Seminar Course content can evolve at any time before the start of the course. It is strongly recommended to discuss with the course contact about the detailed program.

Please consider the following deadlines for inbound mobility to Grenoble:
– April 1st, 2020 for Full Year (September to June) and Fall Semester (September to January) intake ;
– September 1st, 2020 for Spring Semester intake (February – June). M. Fabien Terpan
fabien.terpan@sciencespo-grenoble.fr

http://www.sciencespo-grenoble.fr/formation/gouvernance-europeenne/ Sciences Po Grenoble School of Political Studies Univ. Grenoble Alpes Grenoble – Domaine universitaire – Saint-Martin-d’Hères M2UE S2-TREUSIWWII 2nd year of master Seminar Course content can evolve at any time before the start of the course. It is strongly recommended to discuss with the course contact about the detailed program.

Please consider the following deadlines for inbound mobility to Grenoble:
– April 1st, 2020 for Full Year (September to June) and Fall Semester (September to January) intake ;
– September 1st, 2020 for Spring Semester intake (February – June). M. Fabien Terpan
fabien.terpan@sciencespo-grenoble.fr

To discuss matters related to equine reproduction, not available in the regular courses offered by the Graduate Program in Animal Reproduction, with the participation of professors, researchers and professionals from other national and international institutions. To address current and relevant subjects in the field of equine reproduction, offering student the opportunity to engage in discussions and establish collaborations with professors, researchers and invited professionals. School of Veterinary Medicine and Animal Science (FMVZ) São Paulo main campus Program content addresses the field of equine reproduction, including reproductive physiology, management, pathology, biotechnology and obstetrics. This will more precisely defined by the visitor professor, researcher and professional expertise. Claudia Barbosa Fernandes 25 VRA5752 1 Participation concepts. http://ccint.fmvz.usp.br/index.php/en/

Interactive systems are present in the daily lives of individuals who make explicit or implicit use of a variety of computing devices. This course provides students with a comprehensive overview of the key concepts, techniques and methods that can be used in the design and evaluation of such systems. The course aims at presenting the fundamental concepts, techniques and methods for the design, development and evaluation of interactive systems. Institute of Mathematical and Computer Sciences (ICMC) São Carlos campus Interaction design. User experience. Conceptual models. Metaphors. Paradigms. Cognitive, social and emotional aspects. Interface types. Natural interfaces. Interfaces for mobile devices. Techniques for identification and analysis requirements. Design, prototyping and construction. Agile UX. Design patterns. Avalia__o: inspection techniques and usability testing. Maria da Gra_a Campos Pimentel 30 SCC5912 8 The complementary course “Human-computer Interaction II: practice” allows students to develop a project while applying the concepts tackled in this course. Weighted average among exams, seminars and practical work. http://conteudo.icmc.usp.br/Portal/conteudo/1079/538/foreign-scholars

The topics covered in this course are of great importance and modernity regarding both biological vision as well as image processing and artificial vision. The integrated approach uses parallels between biological and computational systems, which is seldom covered in graduate courses in Brazil. Familiarization with intermediate and advanced concepts in the areas of natural and artificial vision. With respect to natural vision, we cover the anatomic organization of the visual system is presented, its physiology (special attention given to receptive fields), as well as aspects of neuroscience and psychology of vision. Regarding artificial vision, we present correlated aspects such as visual information processing in linear and non-linear systems, curvature and thinning methods, as well as pattern recognition using supervised and non-supervised approaches. S_o Carlos Institute of Physics (IFSC) São Carlos campus Part I: natural vision systems. 1. primitive natural vision systems (insects, arthropods, molluscs, etc). 2. advanced natural vision systems (including respective mathematic-computational modelling) 2.1. neuronal processing, principles of formation and propagation of stimulii in neutrons, respective modeling. 2.2. basic processing, retinal processing, lateral geniculate nucleous, receptive fields, superior colliculus, motor control. 2.3. visual cortex processing (neurophysiology, types of cells, modular organization in bands an pinwheels, visual cortex modelling through Hough transform). 2.4. processing in higher level cerebral structures (memory, inference, language, attention), modelling multiple stage integration. Part II: artificial vision systems (including basic principles, algorithms and implementation in sequential and parallel hardware) 1. integration between natural and artificial vision 1.1. principles of cybernetics 1.2. D. Marr�fs proposal 1.3. geometric quantized elements 2. neuronal networks for pattern recognition 2.1. perceptrons 2.2. networks based on the Hough transform 3. signal processing techinques (basic level vision) 3.1. autocorrelation and convolution 3.2. filters 3.3. the two dimensional Fourier transform 3.4. wavelet transforms 4. mathematic-computationa techniques for intermediatee vision 4.1. mathematical morphology: Minkowski�fs algebra 4.2. the Hough transform 4.3. segmentation techniques 4.4. data structures for representation of visual information 4.5. estimation of tangent fields and multi scale curvature 4.6. multiscale skeletons 5. computational models for high level vision 5.1. object oriented systems 5.2. databases and knowledge 5.3. artificial intelligence models 5.4. automatic knowledge acquisition. Luciano da Fontoura Costa, Odemir Martinez Bruno 25 SFI5818 15 Two written and a substitutive written examinations. Several practical projects and seminars. https://www2.ifsc.usp.br/english/

It is very importante nowadays that theoretical and also experimental physicists have a reasonable knowledge about the field theories that describe the fundamental interactions of Nature. Those theories find applications in practically all areas of Physics. To give the students a solid education about the structure of abelian and non-abelian gauge theories that describe the fundamental interations of Nature, like Electrodynamics and the Weak and Strong nuclear interactions. S_o Carlos Institute of Physics (IFSC) São Carlos campus 1. Introduction to gauge theories 2. Non-abelian gauge theories 3. The self-dual sector – instantons 4. Spontaneous symmetry breaking 5. Goldstone’s theorem 6. Higgs Mechanism: little group and mass formulas 7. Classical solutions: Magnetic monopoles, dyons and vortices 8. Bogomolny equation and BPS monopoles 9. Solitons and electromagnetic duality 10. Supersymmetric gauge theories Luiz Agostinho Ferreira, Betti Hartman 20 SFI5876 10 Written tests and exercise lists. https://www2.ifsc.usp.br/english/

Riemannian Geometry is a basic course for any graduate student in Mathematics who wants to study Geometry, Topology or Dynamic Systems, and is also a relevant course for students of Analysis and Applied Mathematics. Provide to the student the basic tools and some fundamental results of Riemannian Geometry. Institute of Mathematical and Computer Sciences (ICMC) São Carlos campus Program: Riemannian metrics; Connections; Completeness; Curvature; Isometric immersions; Variational calculus; Applications. Detailed program: (1) Riemannian metrics; Examples of Riemannian manifolds: the Euclidean space R^n, the sphere S^n, the real hyperbolic space H^n, product of Riemannian manifolds, conformal metrics, Riemannian coverings, flat tori, the Klein bottle, Riemannian submersions, the Hopf fibration and the complex projective space, quotient manifolds, Lie groups. (2) Connections; Parallel transport along a curve; Geodesics; Isometries and Killings vector fields; Induced connections. (3) Completeness; The Hopf-Rinow theorem; Cut locus, Examples. (4) The Riemann-Christoffel curvature tensor; The Ricci tensor and scalar curvature; Covariant derivative of tensors; Examples. (5) Isometric immersions; The second fundamental form; The fundamental equations. (6) Variational calculus; The energy functional; Jacobi vector fields; Conjugate points; Examples. (7) Space forms; The Synge theorem; The Bonnet-Myers theorem; Nonpositively curved manifolds. Fernando Manfio, Irene Ignazia Onnis 35 SMA5947 8 Two written tests. http://conteudo.icmc.usp.br/Portal/conteudo/1079/538/foreign-scholars