Results 221 to 230 of about 214,819 (266)
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1978
Let us now consider more formally the question of groups and symmetries. Mathematically a group is defined by a set of axioms, and for the sake of completeness these axioms are stated here.
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Let us now consider more formally the question of groups and symmetries. Mathematically a group is defined by a set of axioms, and for the sake of completeness these axioms are stated here.
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1978
The idea of a group is one of the great unifying ideas of mathematics. It arises in the study of symmetries, both of mathematical and of scientific objects. Very surprisingly, the examination of these symmetries leads to deep insights which are not available by direct inspection: while the notion of a group is very easy to explain, the applications of ...
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The idea of a group is one of the great unifying ideas of mathematics. It arises in the study of symmetries, both of mathematical and of scientific objects. Very surprisingly, the examination of these symmetries leads to deep insights which are not available by direct inspection: while the notion of a group is very easy to explain, the applications of ...
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2018
This chapter, which ends Part II on some consequences of the new approach, introduces an alternative prolongation theory of Klein geometries that is more geometric and intuitive than the well-known prolongation theory of a linear Lie algebra developed by Guillemin, Singer, and Sternberg.
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This chapter, which ends Part II on some consequences of the new approach, introduces an alternative prolongation theory of Klein geometries that is more geometric and intuitive than the well-known prolongation theory of a linear Lie algebra developed by Guillemin, Singer, and Sternberg.
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Symmetries and Symmetry Groups in Quantum Physics
2013When one talks about discrete or continuous groups which are to describe symmetries of quantum systems, one must first identify the objects on which the elements of these groups are acting.
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Effects of symmetry breaking in finite quantum systems
Physics Reports, 2013R G Nazmitdinov, V I Yukalov
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Symmetry-Protected Topological Phases of Quantum Matter
Annual Review of Condensed Matter Physics, 2015T Senthil
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