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This memoir deals with the hypoelliptic calculus on Heisenberg manifolds, including CR and contact manifolds. In this context the main differential operators at stake include the Hormander's sum of squares, the Kohn Laplacian, the horizontal sublaplacian, the CR conformal operators of Gover-Graham and the contact Laplacian. These operators cannot be elliptic and the relevant pseudodifferential calculus to study them is provided by the Heisenberg calculus of Beals-Greiner and Taylor.
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Joyce Armentano
reviewed Heisenberg Calculus and Spectral Theory of Hypoelliptic Operators on Heisenberg Manifolds on April 04, 2012
Heisenberg Calculus and Spectral Theory of Hypoelliptic Operators on Heisenberg Manifolds
I found Du Châtelet 's works fascinating. I'm not a physicist or engineer so the physics parts were slow going for me, but they were still interesting the nonetheless. Her "Foundations" also laid out really interesting ideas about the philosophy of science.
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Add Heisenberg Calculus and Spectral Theory of Hypoelliptic Operators on Heisenberg Manifolds, This memoir deals with the hypoelliptic calculus on Heisenberg manifolds, including CR and contact manifolds. In this context the main differential operators at stake include the Hormander's sum of squares, the Kohn Laplacian, the horizontal sublaplacian,, Heisenberg Calculus and Spectral Theory of Hypoelliptic Operators on Heisenberg Manifolds to the inventory that you are selling on WonderClubX
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Add Heisenberg Calculus and Spectral Theory of Hypoelliptic Operators on Heisenberg Manifolds, This memoir deals with the hypoelliptic calculus on Heisenberg manifolds, including CR and contact manifolds. In this context the main differential operators at stake include the Hormander's sum of squares, the Kohn Laplacian, the horizontal sublaplacian,, Heisenberg Calculus and Spectral Theory of Hypoelliptic Operators on Heisenberg Manifolds to your collection on WonderClub |
