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1
CONVEX CONES : geometry and probability
Springer
Rolf Schneider
cones
theorem
convex
cone
random
lemma
πc
function
polyhedral
spherical
sets
defined
conic
ωc
σd
hyperplane
volumes
intrinsic
relint
formula
define
bounded
subspace
valuation
ϑd
vector
lineal
measures
ωj
γd
angle
ϕ
functions
finite
polyhedra
polyhedron
rec
dϑ
linear
ωd
yields
assume
dimensional
volume
assertion
ϑl
coconvex
suppose
denote
hyperplanes
Anno:
2022
Lingua:
english
File:
PDF, 3.72 MB
I tuoi tag:
0
/
4.5
english, 2022
2
Shape-preserving approximation by real and complex polynomials
Birkhäuser Basel
Sorin G. Gal (auth.)
approximation
polynomials
theorem
convex
preserving
polynomial
shape
functions
bernstein
function
complex
ϕ
estimate
exists
ξj
degree
convexity
leviatan
linear
ω1
continuous
univariate
defined
implies
definition
operators
positive
bivariate
estimates
lemma
ηi
corollary
ω2
multivariate
monotone
first
remark
satisfying
independent
comonotone
smoothness
univalent
define
product
analytic
satisfies
suppose
copositive
monotonicity
coconvex
Anno:
2008
Lingua:
english
File:
PDF, 2.00 MB
I tuoi tag:
0
/
0
english, 2008
3
Shape-Preserving Approximation by Real and Complex Polynomials
Birkhäuser Basel
Sorin G. Gal (auth.)
approximation
polynomials
theorem
convex
preserving
polynomial
shape
functions
bernstein
function
complex
ϕ
estimate
exists
ξj
degree
convexity
leviatan
linear
ω1
continuous
univariate
defined
implies
definition
operators
positive
bivariate
estimates
lemma
ηi
corollary
ω2
multivariate
monotone
first
remark
satisfying
independent
comonotone
smoothness
univalent
define
product
analytic
satisfies
suppose
copositive
monotonicity
coconvex
Anno:
2008
Lingua:
english
File:
PDF, 2.00 MB
I tuoi tag:
0
/
0
english, 2008
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