Harish-chandra Harish-Chandra

Institute for Advanced Study

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Paul Sally

University of Chicago

Armand Borel

Institute for Advanced Study

Stephen DeBacker

University of Michigan–Ann Arbor

H. J. Bhabha

Indian Institute of Science Bangalore

Gerrit van Dijk

Leiden University

DK Dwivedi

Narendra Dev University of Agriculture and Technology

Edoardo Vesentini

Polytechnic University of Turin

Preeti Kumari

Delhi Technological University

L. Gross

Jacques Tits

Ghent University Hospital

Cooperative Institutions

Institute for Advanced Study

University of Michigan–Ann Arbor

Narendra Dev University of Agriculture and Technology

Harvard University Press

University of Oregon

Indian Institute of Science Bangalore

University of Chicago

Texas Christian University

Société Mathématique de France

Indian Institute of Technology Roorkee

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Chapter I

Lecture notes in mathematics (1968)

Harish-chandra Harish-Chandra

10.1007/bfb0098435

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Citations (1)

Lie Algebras and the Tannaka Duality Theorem

Springer eBooks (1984)

Harish-chandra Harish-Chandra

Duality (order theory)

10.1007/978-1-4899-7407-5_19

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Representations of Semisimple Lie Groups on a Ba Nach Space

Springer eBooks (1984)

Harish-chandra Harish-Chandra

Real form

10.1007/978-1-4899-7407-5_21

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On the algebra of the meson matrices

Mathematical Proceedings of the Cambridge Philosophical Society (1947)

Harish-chandra Harish-Chandra

It is shown that the algebra of the Duffin-Kemmer matrices can be handled quite neatly by introducing an extra dimension and by using the Γ-formalism of an earlier paper (3). By this means it is possible to derive identities similar to the De Broglie-Pauli identities for the Dirac matrices. To complete the analogy a Γ-formalism is also set up for the Dirac matrices.

Formalism (music)

Gamma matrices

10.1017/s0305004100023641

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Citations (18)

Harmonic Analysis on Real Reductive Groups III. The Maass-Selberg Relations and the Plancherel Formula

Annals of Mathematics (1976)

Harish-chandra Harish-Chandra

Part I. The c-, jand p-functions 2. Some elementary results on integrals 120 3. A lemma of Arthur 125 4. Induced representations 127 5. Intertwining operators 129 6. The mapping T-+XT ..131 131 7. The relation between induced representations and Eisenstein integrals 132 8. Some simple properties of E(P: f: v) 134 9. Proof of Theorem 7.1 136 10. An application of Theorem 7.1 138 11. Some properties of the j-functions 139 12. The p-function in a special case 141 13. The p-function in the general case and irreducibility of representations 142

Selberg trace formula

Harmonic

10.2307/1971058

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Citations (244)

Some Results on an Invariant Integral on a Semi-Simple Lie Algebra

Annals of Mathematics (1964)

Harish-chandra Harish-Chandra

10.2307/1970664

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Citations (58)

Representations of a Semisimple Lie Group on a Banach Space. I.