Proceedings of the Special Year held at the University of Maryland, College Park 1982-1983 Redaktion: Herb, R.; Rosenberg, J.; Lipsman, R.; Johnson, R.
Proceedings of the Special Year held at the University of Maryland, College Park 1982-1983 Redaktion: Herb, R.; Rosenberg, J.; Lipsman, R.; Johnson, R.
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Inhaltsangabe
Matrix coefficients of nilpotent lie groups.- Primary projections on nilmanifolds.- Solvability of left invariant differential operators on nilpotent lie groups.- Harmonic analysis on heisenberg type groups from a geometric viewpoint.- On the plancherel formula for almost algebraic real lie groups.- Harmonic analysis on semisimple symmetric spaces a method of duality.- Partial differential equations on nilpotent groups.- Wave equations on homogeneous spaces.- Symbol mappings for certain nilpotent groups.- Lefschetz formulae for hecke operators.- Harmonic analysis on unbounded homogeneous domains in ?n.- Characters as contour integrals.- Analyticity of solutions of partial differential equations on nilpotent lie groups.- Asymptotic properties of eigenvalues and eigenfunctions of invariant differential operators on symmetric and locally symmetric spaces.- Quantum physics and semisimple symmetric spaces.
Matrix coefficients of nilpotent lie groups.- Primary projections on nilmanifolds.- Solvability of left invariant differential operators on nilpotent lie groups.- Harmonic analysis on heisenberg type groups from a geometric viewpoint.- On the plancherel formula for almost algebraic real lie groups.- Harmonic analysis on semisimple symmetric spaces a method of duality.- Partial differential equations on nilpotent groups.- Wave equations on homogeneous spaces.- Symbol mappings for certain nilpotent groups.- Lefschetz formulae for hecke operators.- Harmonic analysis on unbounded homogeneous domains in ?n.- Characters as contour integrals.- Analyticity of solutions of partial differential equations on nilpotent lie groups.- Asymptotic properties of eigenvalues and eigenfunctions of invariant differential operators on symmetric and locally symmetric spaces.- Quantum physics and semisimple symmetric spaces.
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