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- Title Pages
- Epigraph
- Acknowledgments
- Introduction
- Chapter One Clifford and Heisenberg algebras
- Chapter Two The hypoelliptic Laplacian on X = G/K
- Chapter Three The displacement function and the return map
- Chapter Four Elliptic and hypoelliptic orbital integrals
- Chapter Five Evaluation of supertraces for a model operator
- Chapter Six A formula for semisimple orbital integrals
- Chapter Seven An application to local index theory
- Chapter Eight The case where [ k( γ ), p 0 ]=0
- Chapter Nine A proof of the main identity
- Chapter Ten The action functional and the harmonic oscillator
- Chapter Eleven The analysis of the hypoelliptic Laplacian
- Chapter Twelve Rough estimates on the scalar heat kernel
- Chapter Thirteen Refined estimates on the scalar heat kernel for bounded b
- Chapter Fourteen The heat kernel q b,t X for bounded b
- Chapter Fifteen The heat kernel q b,t X ′ for b large
- Bibliography
- Subject Index
- Index of Notation

# (p.317) Bibliography

# (p.317) Bibliography

- Source:
- Hypoelliptic Laplacian and Orbital Integrals (AM-177)
- Author(s):
### Jean-Michel Bismut

- Publisher:
- Princeton University Press

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- Title Pages
- Epigraph
- Acknowledgments
- Introduction
- Chapter One Clifford and Heisenberg algebras
- Chapter Two The hypoelliptic Laplacian on X = G/K
- Chapter Three The displacement function and the return map
- Chapter Four Elliptic and hypoelliptic orbital integrals
- Chapter Five Evaluation of supertraces for a model operator
- Chapter Six A formula for semisimple orbital integrals
- Chapter Seven An application to local index theory
- Chapter Eight The case where [ k( γ ), p 0 ]=0
- Chapter Nine A proof of the main identity
- Chapter Ten The action functional and the harmonic oscillator
- Chapter Eleven The analysis of the hypoelliptic Laplacian
- Chapter Twelve Rough estimates on the scalar heat kernel
- Chapter Thirteen Refined estimates on the scalar heat kernel for bounded b
- Chapter Fourteen The heat kernel q b,t X for bounded b
- Chapter Fifteen The heat kernel q b,t X ′ for b large
- Bibliography
- Subject Index
- Index of Notation