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May 10, 2024 · Artists experiment with several types of symmetry in their work, including bilateral, radial, rotational, translational, reflection, inverted, and biaxial symmetry. Bilateral symmetry, or reflectional symmetry, is a common type of symmetry in art. Created when an object is halved into identical or nearly identical halves, this form of symmetry ...
May 27, 2024 · Symmetry is a balanced arrangement of parts that mirror each other across a central line or point. It’s a fundamental concept in mathematics and nature, where objects or organisms exhibit proportional or identical characteristics on either side. This article explores the concept of symmetry, discussing its manifestations in mathematics ...
May 13, 2024 · A bstract. We study charged black hole and wormhole solutions of Type 0A/IIA string theory in two dimensions, by analysing their low energy equations of motion at leading order in α′. There is a competition between Euclidean wormholes and near extremal black holes in the thermodynamic ensemble. In a certain regime of phase space, the former ...
May 27, 2024 · Symmetry in mathematics is a phenomenon when a geometrical shape or object can be split into two or more equal parts along the symmetrical axis and each of the parts obtained would be identical to each other. Symmetry can be understood as the mirror image of the other portion of the image. The similar parts of the object/ figure are mirror ...
4 days ago · Abstract. We consider the relationship between the higher symmetry and the dynamical decomposition in supersymmetric gauge theory in various dimensions by studying the semi-classical potential energy. We observe that besides the scalar moduli we shall also include the field strength F0 ··· d in the vacuum moduli in the 1+d dimensional theory ...
5 days ago · Title: Mirror Symmetry and Level-rank Duality for 3d $\mathcal{N} = 4$ Rank 0 SCFTs Authors: Thomas Creutzig , Niklas Garner , Heeyeon Kim View a PDF of the paper titled Mirror Symmetry and Level-rank Duality for 3d $\mathcal{N} = 4$ Rank 0 SCFTs, by Thomas Creutzig and 2 other authors
