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1
Faber systems and their use in sampling, discrepancy, numerical integration
European Mathematical Society
Hans Triebel
spaces
bpq
theorem
spq
t10
faber
b.r2
sampling
gklin
weighted
assertions
corresponding
function
remark
jbpq
functions
step
proposition
approximation
compact
jlp
recall
discrepancy
apq
counterpart
entropy
cases
sp1
target
embedding
smoothness
b.q2
kll
intk
md0
gkld1
usual
addition
restriction
introduction
refer
related
arguments
definitions
k2z
numerical
sobolev
dominating
interval
ck2
Anno:
2012
Lingua:
english
File:
PDF, 639 KB
I tuoi tag:
0
/
0
english, 2012
2
Faber Systems and Their Use in Sampling, Discrepancy, Numerical Integration
European Mathematical Society
Hans Triebel
spaces
bpq
theorem
spq
t10
faber
b.r2
sampling
gklin
weighted
assertions
corresponding
function
remark
jbpq
functions
step
proposition
approximation
compact
jlp
recall
discrepancy
apq
counterpart
entropy
cases
sp1
target
embedding
smoothness
b.q2
kll
intk
md0
gkld1
usual
addition
restriction
introduction
refer
related
arguments
definitions
k2z
numerical
sobolev
dominating
interval
ck2
Anno:
2012
Lingua:
english
File:
PDF, 1.02 MB
I tuoi tag:
0
/
0
english, 2012
3
Bases in function spaces, sampling, discrepancy, numerical integration
EMS
Triebel H.
spaces
theorem
spq
bpq
faber
remark
smoothness
b.q2
b.q
apq
function
functions
dominating
jlp
fpq
assertions
sampling
corresponding
b.r2
step
spp
ck2
b.qn
sp1
proposition
counterpart
refer
jspq
dimensional
unconditional
bounded
obtains
discrepancy
convergence
domains
sobolev
figure
recall
restriction
introduced
wavelet
interval
equivalent
furthermore
interpolation
spr
norms
map
usual
spline
Anno:
2010
Lingua:
english
File:
PDF, 1.85 MB
I tuoi tag:
0
/
0
english, 2010
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