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Fréchet differentiability of Lipschitz functions and porous sets in Banach spaces [[electronic resource] /] / Joram Lindenstrauss, David Preiss, Jaroslav Tiser
Fréchet differentiability of Lipschitz functions and porous sets in Banach spaces [[electronic resource] /] / Joram Lindenstrauss, David Preiss, Jaroslav Tiser
Autore Lindenstrauss Joram <1936->
Edizione [Course Book]
Pubbl/distr/stampa Princeton, : Princeton University Press, 2012
Descrizione fisica 1 online resource (436 p.)
Disciplina 515/.88
Altri autori (Persone) PreissDavid
TišerJaroslav <1957->
Collana Annals of mathematics studies
Soggetto topico Banach spaces
Calculus of variations
Functional analysis
Soggetto non controllato Asplund space
Banach space
Borel sets
Euclidean space
Frechet differentiability
Fréchet derivative
Fréchet differentiability
Fréchet smooth norm
Gâteaux derivative
Gâteaux differentiability
Hilbert space
Lipschitz function
Lipschitz map
Radon-Nikodým property
asymptotic uniform smoothness
asymptotically smooth norm
asymptotically smooth space
bump
completeness
cone-monotone function
convex function
deformation
derivative
descriptive set theory
flat surface
higher dimensional space
infinite dimensional space
irregular behavior
irregularity point
linear operators
low Borel classes
lower semicontinuity
mean value estimate
modulus
multidimensional mean value
nonlinear functional analysis
nonseparable space
null sets
perturbation function
perturbation game
perturbation
porosity
porous sets
regular behavior
regular differentiability
regularity parameter
renorming
separable determination
separable dual
separable space
slice
smooth bump
subspace
tensor products
three-dimensional space
two-dimensional space
two-player game
variational principle
variational principles
Γ-null sets
ε-Fréchet derivative
ε-Fréchet differentiability
σ-porous sets
ISBN 1-283-37995-3
9786613379955
1-4008-4269-7
Classificazione SI 830
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto Frontmatter -- Contents -- Chapter One: Introduction -- Chapter Two: Gâteaux differentiability of Lipschitz functions -- Chapter Three: Smoothness, convexity, porosity, and separable determination -- Chapter Four: ε-Fréchet differentiability -- Chapter Five: Γ-null and Γn-null sets -- Chapter Six: Férchet differentiability except for Γ-null sets -- Chapter Seven: Variational principles -- Chapter Eight: Smoothness and asymptotic smoothness -- Chapter Nine: Preliminaries to main results -- Chapter Ten: Porosity, Γn- and Γ-null sets -- Chapter Eleven: Porosity and ε-Fréchet differentiability -- Chapter Twelve: Fréchet differentiability of real-valued functions -- Chapter Thirteen: Fréchet differentiability of vector-valued functions -- Chapter Fourteen: Unavoidable porous sets and nondifferentiable maps -- Chapter Fifteen: Asymptotic Fréchet differentiability -- Chapter Sixteen: Differentiability of Lipschitz maps on Hilbert spaces -- Bibliography -- Index -- Index of Notation
Record Nr. UNINA-9910789737103321
Lindenstrauss Joram <1936->  
Princeton, : Princeton University Press, 2012
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui
Fréchet differentiability of Lipschitz functions and porous sets in Banach spaces / / Joram Lindenstrauss, David Preiss, Jaroslav Tiser
Fréchet differentiability of Lipschitz functions and porous sets in Banach spaces / / Joram Lindenstrauss, David Preiss, Jaroslav Tiser
Autore Lindenstrauss Joram <1936->
Edizione [Course Book]
Pubbl/distr/stampa Princeton, : Princeton University Press, 2012
Descrizione fisica 1 online resource (436 p.)
Disciplina 515/.88
Altri autori (Persone) PreissDavid
TišerJaroslav <1957->
Collana Annals of mathematics studies
Soggetto topico Banach spaces
Calculus of variations
Functional analysis
Soggetto non controllato Asplund space
Banach space
Borel sets
Euclidean space
Frechet differentiability
Fréchet derivative
Fréchet differentiability
Fréchet smooth norm
Gâteaux derivative
Gâteaux differentiability
Hilbert space
Lipschitz function
Lipschitz map
Radon-Nikodým property
asymptotic uniform smoothness
asymptotically smooth norm
asymptotically smooth space
bump
completeness
cone-monotone function
convex function
deformation
derivative
descriptive set theory
flat surface
higher dimensional space
infinite dimensional space
irregular behavior
irregularity point
linear operators
low Borel classes
lower semicontinuity
mean value estimate
modulus
multidimensional mean value
nonlinear functional analysis
nonseparable space
null sets
perturbation function
perturbation game
perturbation
porosity
porous sets
regular behavior
regular differentiability
regularity parameter
renorming
separable determination
separable dual
separable space
slice
smooth bump
subspace
tensor products
three-dimensional space
two-dimensional space
two-player game
variational principle
variational principles
Γ-null sets
ε-Fréchet derivative
ε-Fréchet differentiability
σ-porous sets
ISBN 1-283-37995-3
9786613379955
1-4008-4269-7
Classificazione SI 830
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto Frontmatter -- Contents -- Chapter One: Introduction -- Chapter Two: Gâteaux differentiability of Lipschitz functions -- Chapter Three: Smoothness, convexity, porosity, and separable determination -- Chapter Four: ε-Fréchet differentiability -- Chapter Five: Γ-null and Γn-null sets -- Chapter Six: Férchet differentiability except for Γ-null sets -- Chapter Seven: Variational principles -- Chapter Eight: Smoothness and asymptotic smoothness -- Chapter Nine: Preliminaries to main results -- Chapter Ten: Porosity, Γn- and Γ-null sets -- Chapter Eleven: Porosity and ε-Fréchet differentiability -- Chapter Twelve: Fréchet differentiability of real-valued functions -- Chapter Thirteen: Fréchet differentiability of vector-valued functions -- Chapter Fourteen: Unavoidable porous sets and nondifferentiable maps -- Chapter Fifteen: Asymptotic Fréchet differentiability -- Chapter Sixteen: Differentiability of Lipschitz maps on Hilbert spaces -- Bibliography -- Index -- Index of Notation
Record Nr. UNINA-9910823398203321
Lindenstrauss Joram <1936->  
Princeton, : Princeton University Press, 2012
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui
New Trends in Recycled Aggregate Concrete
New Trends in Recycled Aggregate Concrete
Autore de Brito Jorge
Pubbl/distr/stampa MDPI - Multidisciplinary Digital Publishing Institute, 2019
Descrizione fisica 1 electronic resource (280 p.)
Soggetto non controllato crushing
heavyweight waste glass
recycled aggregate quality
seismic load
microstructure
construction waste
permeability
bond strength
seismic performance
aggregate interlock mechanism
recycled concrete aggregates
compressive strength
crumb rubber
cellular concrete
model
cyclic load
recycled aggregate
crushed glass
models
recycled aggregate concrete
reactive power concrete
recycled aggregate concrete (RAC)
energy absorbing
creep
elevated temperature
fiber-reinforced concrete
size effect
recycled concrete aggregate
geological nature of aggregates
mechanical properties
recycled concrete
artificial neural networks
recycled aggregates
steel fibre
quality of aggregates
aggregates
foam stability
ceramic foam
durable characteristics
nylon fiber
concrete
mechanical characteristics
strain rate
steel reinforced recycled aggregate concrete (SRRAC)
dynamic mechanical property
concrete sludge fines
water absorption
columns
environmental impact
blast-furnace slag
input variable
tensile splitting strength
aggregate
returned concrete
reinforced concrete member
variable sensitivity
soil stabilization
numerical analysis
shear behavior
fly-ash
modulus
life cycle assessment
foam structure
silica fume
recycling
recycled coarse aggregate concrete
ready-mixed concrete
foam concrete
flexural behavior
mixture proportioning
aggregate characteristic
residual properties
CT
reinforced concrete
shrinkage
ISBN 3-03921-141-2
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Record Nr. UNINA-9910346686403321
de Brito Jorge  
MDPI - Multidisciplinary Digital Publishing Institute, 2019
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui