infonet-economy

Martignoni, Dirk; Keil, Thomas; Lang, Markus (2020). Focus in Searching Core-Periphery Structures. Organization Science, 31(2):266-286.

Dennison, James; Davidov, Eldad; Seddig, Daniel (2020). Explaining voting in the UK's 2016 EU referendum: Values, attitudes to immigration, European identity and political trust. Social Science Research, 92:102476.

Welch, Xena; Pavicevic, Stevo; Keil, Thomas; Laamanen, Tomi (2020). The Pre-Deal Phase of Mergers and Acquisitions: A Review and Research Agenda. Journal of Management, 46(6):843-878.

Schnider, Robin. Macro-, Meso-, and Micro-Level Perspectives on Corporate Social Responsibility and Pro-Social Behavior. 2019, University of Zurich, Faculty of Economics.

Skimina, Ewa; Karaś, Dominika; Topolewska-Siedzik, Ewa; Kłym-Guba, Maria; Ponikiewska, Klaudia; Rogoza, Radosław; Davidov, Eldad; Cieciuch, Jan (2020). A categorization of behaviors reported in experience sampling studies. Social Psychological Bulletin (Psychologia Społeczna), 15(2):1-33.

Becker, Charlotte Clara; Davidov, Eldad; Cieciuch, Jan; Algesheimer, René; Kindschi, Martin (2020). Measuring school children’s attitudes toward immigrants in Switzerland and Poland. Measurement Instruments for the Social Sciences:2:9.

Nesseler, Cornel; Gomez Gonzalez, Carlos; Dietl, Helmut (2020). Immigrants’ names as an initial factor of discrimination: A field experiment reveals social Integration difficulties for people with names of a foreign origin. "La Ciaxa" Foundation: Social Observatory of “la Caixa”.

Müller, Lukas & Eiholzer, Julia
(2020)
Bundesgericht, II. öffentlich-rechtliche Abteilung, Urteil 2C_314/2020 vom 3. Juli 2020, A. gegen Anwaltskommission des Kantons Aargau, Beschwerdeverfahren betreffend Aufsichtsanzeige; Art. 12 lit. i BGFA, Art. 400 Abs. 1 OR.
Aktuelle Juristische Praxis,

(11).
1472-1475.
ISSN 1660-3362

Gomez Gonzalez, Carlos; Dietl, Helmut; Nesseler, Cornel (2020). Unbiased decisions among women’s basketball referees. Frontiers in Psychology, 11:Epub ahead of print.

The numerical solution of the Dirichlet problem for an elliptic Pucci’s equation in two dimensions of space is addressed by using a least-squares approach. The algorithm relies on an iterative relaxation method that decouples a variational linear elliptic PDE problem from the local nonlinearities. The approximation method relies on mixed low order finite element methods. The least-squares framework allows to revisit and extend the approach and the results presented in [Caffarelli, Glowinski, 2008] to more general cases. Numerical results show the convergence of the iterative sequence to the exact solution, when such a solution exists. The robustness of the approach is highlighted, when dealing with various types of meshes, domains with curved boundaries, nonconvex domains, or non-smooth solutions.