top

  Info

  • Utilizzare la checkbox di selezione a fianco di ciascun documento per attivare le funzionalità di stampa, invio email, download nei formati disponibili del (i) record.

  Info

  • Utilizzare questo link per rimuovere la selezione effettuata.
Quantum versus Classical Mechanics and Integrability Problems : towards a unification of approaches and tools / Maciej Błaszak
Quantum versus Classical Mechanics and Integrability Problems : towards a unification of approaches and tools / Maciej Błaszak
Autore Blaszak, Maciej
Pubbl/distr/stampa Cham, : Springer, 2019
Descrizione fisica xiii, 460 p. : ill. ; 24 cm
Soggetto topico 81-XX - Quantum theory [MSC 2020]
37-XX - Dynamical systems and ergodic theory [MSC 2020]
70Hxx - Hamiltonian and Lagrangian mechanics [MSC 2020]
53D50 - Geometric quantization [MSC 2020]
37J35 - Completely integrable finite-dimensional Hamiltonian systems, integration methods, integrability tests [MSC 2020]
70H06 - Completely integrable systems and methods of integration for problems in Hamiltonian and Lagrangian mechanics [MSC 2020]
81S10 - Geometry and quantization, symplectic methods [MSC 2020]
53D55 - Deformation quantization, star products [MSC 2020]
81S08 - Canonical quantization [MSC 2020]
81Q80 - Special quantum systems, such as solvable systems [MSC 2020]
Soggetto non controllato Bosonic systems
Classical integrable systems
Deformation quantization
Geometric deformation
Hamilton-Jacobi Theory
Integrable Systems
Lie derivative
Linear tensor algebra
Liouville integrable systems
Quantum Trajectory
Quantum integrability
Quantum integrable systems
Riemannian spaces
Separability theory
Staeckel systems
Symplectic manifolds
Tensor fields
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Titolo uniforme
Record Nr. UNICAMPANIA-VAN0218332
Blaszak, Maciej  
Cham, : Springer, 2019
Materiale a stampa
Lo trovi qui: Univ. Vanvitelli
Opac: Controlla la disponibilità qui
Radon transforms and the rigidity of the Grassmannians [[electronic resource] /] / Jacques Gasqui and Hubert Goldschmidt
Radon transforms and the rigidity of the Grassmannians [[electronic resource] /] / Jacques Gasqui and Hubert Goldschmidt
Autore Gasqui Jacques
Edizione [Course Book]
Pubbl/distr/stampa Princeton, N.J., : Princeton University Press, 2004
Descrizione fisica 1 online resource (385 p.)
Disciplina 515/.723
Altri autori (Persone) GoldschmidtHubert <1942->
Collana Annals of mathematics studies
Soggetto topico Radon transforms
Grassmann manifolds
Soggetto non controllato Adjoint
Automorphism
Cartan decomposition
Cartan subalgebra
Casimir element
Closed geodesic
Cohomology
Commutative property
Complex manifold
Complex number
Complex projective plane
Complex projective space
Complex vector bundle
Complexification
Computation
Constant curvature
Coset
Covering space
Curvature
Determinant
Diagram (category theory)
Diffeomorphism
Differential form
Differential geometry
Differential operator
Dimension (vector space)
Dot product
Eigenvalues and eigenvectors
Einstein manifold
Elliptic operator
Endomorphism
Equivalence class
Even and odd functions
Exactness
Existential quantification
G-module
Geometry
Grassmannian
Harmonic analysis
Hermitian symmetric space
Hodge dual
Homogeneous space
Identity element
Implicit function
Injective function
Integer
Integral
Isometry
Killing form
Killing vector field
Lemma (mathematics)
Lie algebra
Lie derivative
Line bundle
Mathematical induction
Morphism
Open set
Orthogonal complement
Orthonormal basis
Orthonormality
Parity (mathematics)
Partial differential equation
Projection (linear algebra)
Projective space
Quadric
Quaternionic projective space
Quotient space (topology)
Radon transform
Real number
Real projective plane
Real projective space
Real structure
Remainder
Restriction (mathematics)
Riemann curvature tensor
Riemann sphere
Riemannian manifold
Rigidity (mathematics)
Scalar curvature
Second fundamental form
Simple Lie group
Standard basis
Stokes' theorem
Subgroup
Submanifold
Symmetric space
Tangent bundle
Tangent space
Tangent vector
Tensor
Theorem
Topological group
Torus
Unit vector
Unitary group
Vector bundle
Vector field
Vector space
X-ray transform
Zero of a function
ISBN 1-282-15898-8
9786612158988
1-4008-2617-9
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto Frontmatter -- TABLE OF CONTENTS -- INTRODUCTION -- Chapter I. Symmetric Spaces and Einstein Manifolds -- Chapter II. Radon Transforms on Symmetric Spaces -- Chapter III. Symmetric Spaces of Rank One -- Chapter IV. The Real Grassmannians -- Chapter V. The Complex Quadric -- Chapter VI. The Rigidity of the Complex Quadric -- Chapter VII. The Rigidity of the Real Grassmannians -- Chapter VIII. The Complex Grassmannians -- Chapter IX. The Rigidity of the Complex Grassmannians -- Chapter X. Products of Symmetric Spaces -- References -- Index
Record Nr. UNINA-9910778216403321
Gasqui Jacques  
Princeton, N.J., : Princeton University Press, 2004
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui
Radon transforms and the rigidity of the Grassmannians / / Jacques Gasqui and Hubert Goldschmidt
Radon transforms and the rigidity of the Grassmannians / / Jacques Gasqui and Hubert Goldschmidt
Autore Gasqui Jacques
Edizione [Course Book]
Pubbl/distr/stampa Princeton, N.J., : Princeton University Press, 2004
Descrizione fisica 1 online resource (385 p.)
Disciplina 515/.723
Altri autori (Persone) GoldschmidtHubert <1942->
Collana Annals of mathematics studies
Soggetto topico Radon transforms
Grassmann manifolds
Soggetto non controllato Adjoint
Automorphism
Cartan decomposition
Cartan subalgebra
Casimir element
Closed geodesic
Cohomology
Commutative property
Complex manifold
Complex number
Complex projective plane
Complex projective space
Complex vector bundle
Complexification
Computation
Constant curvature
Coset
Covering space
Curvature
Determinant
Diagram (category theory)
Diffeomorphism
Differential form
Differential geometry
Differential operator
Dimension (vector space)
Dot product
Eigenvalues and eigenvectors
Einstein manifold
Elliptic operator
Endomorphism
Equivalence class
Even and odd functions
Exactness
Existential quantification
G-module
Geometry
Grassmannian
Harmonic analysis
Hermitian symmetric space
Hodge dual
Homogeneous space
Identity element
Implicit function
Injective function
Integer
Integral
Isometry
Killing form
Killing vector field
Lemma (mathematics)
Lie algebra
Lie derivative
Line bundle
Mathematical induction
Morphism
Open set
Orthogonal complement
Orthonormal basis
Orthonormality
Parity (mathematics)
Partial differential equation
Projection (linear algebra)
Projective space
Quadric
Quaternionic projective space
Quotient space (topology)
Radon transform
Real number
Real projective plane
Real projective space
Real structure
Remainder
Restriction (mathematics)
Riemann curvature tensor
Riemann sphere
Riemannian manifold
Rigidity (mathematics)
Scalar curvature
Second fundamental form
Simple Lie group
Standard basis
Stokes' theorem
Subgroup
Submanifold
Symmetric space
Tangent bundle
Tangent space
Tangent vector
Tensor
Theorem
Topological group
Torus
Unit vector
Unitary group
Vector bundle
Vector field
Vector space
X-ray transform
Zero of a function
ISBN 1-282-15898-8
9786612158988
1-4008-2617-9
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto Frontmatter -- TABLE OF CONTENTS -- INTRODUCTION -- Chapter I. Symmetric Spaces and Einstein Manifolds -- Chapter II. Radon Transforms on Symmetric Spaces -- Chapter III. Symmetric Spaces of Rank One -- Chapter IV. The Real Grassmannians -- Chapter V. The Complex Quadric -- Chapter VI. The Rigidity of the Complex Quadric -- Chapter VII. The Rigidity of the Real Grassmannians -- Chapter VIII. The Complex Grassmannians -- Chapter IX. The Rigidity of the Complex Grassmannians -- Chapter X. Products of Symmetric Spaces -- References -- Index
Record Nr. UNINA-9910812650003321
Gasqui Jacques  
Princeton, N.J., : Princeton University Press, 2004
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui