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1
A Posteriori Estimates for Partial Differential Equations
De Gruyter
Sergey I. Repin
error
estimates
posteriori
estimate
function
methods
finite
method
kr.u
boundary
solution
element
norm
functions
variational
kdiv
approximations
r.u
linear
approximation
defined
stokes
numer
majorant
inequality
curl
jk2
jkr.u
assume
equations
estimation
solutions
analysis
diffusion
nonlinear
valued
bounds
computable
functionals
derived
equation
consider
mathematical
approximate
numerical
quantity
errors
generalized
j.v
ruh
Godina:
2008
Jezik:
english
Fajl:
PDF, 1.59 MB
Vaši tagovi:
0
/
0
english, 2008
2
A posteriori estimates for partial differential equations
Walter de Gruyter
Sergey I Repin
error
estimates
posteriori
estimate
function
methods
finite
method
kr.u
boundary
solution
element
norm
functions
variational
kdiv
approximations
r.u
linear
approximation
defined
stokes
numer
majorant
inequality
curl
jk2
jkr.u
assume
equations
estimation
solutions
analysis
diffusion
nonlinear
valued
bounds
computable
functionals
derived
equation
consider
mathematical
approximate
numerical
quantity
errors
generalized
j.v
ruh
Godina:
2008
Jezik:
english
Fajl:
PDF, 3.73 MB
Vaši tagovi:
0
/
0
english, 2008
3
A Posteriori Estimates for Partial Differential Equations (Radon Series on Computational and Applied Mathematics)
de Gruyter
Repin
,
Sergey
error
estimates
posteriori
estimate
function
methods
finite
method
kr.u
boundary
solution
element
norm
functions
variational
kdiv
approximations
r.u
linear
approximation
defined
stokes
numer
majorant
jk2
inequality
curl
jkr.u
assume
equations
estimation
solutions
analysis
diffusion
nonlinear
valued
bounds
computable
functionals
derived
equation
consider
mathematical
approximate
numerical
quantity
errors
generalized
j.v
ruh
Godina:
2008
Jezik:
english
Fajl:
PDF, 1.58 MB
Vaši tagovi:
0
/
0
english, 2008
4
A posteriori estimates for partial differential equations
Walter de Gruyter
Repin
,
Sergey
error
estimates
posteriori
estimate
function
methods
finite
method
kr.u
boundary
solution
element
norm
functions
variational
kdiv
approximations
r.u
linear
approximation
defined
stokes
numer
majorant
jk2
inequality
curl
jkr.u
assume
equations
estimation
solutions
analysis
diffusion
nonlinear
valued
bounds
computable
functionals
derived
equation
consider
mathematical
approximate
numerical
quantity
errors
generalized
j.v
ruh
Godina:
2008
Jezik:
english
Fajl:
PDF, 1.33 MB
Vaši tagovi:
0
/
0
english, 2008
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