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1
Equations of Motion for Incompressible Viscous Fluids: With Mixed Boundary Conditions
Birkhäuser
Tujin Kim
,
Daomin Cao
boundary
ϕ
vε
theorem
stokes
solution
γi
θε
equations
navier
2μ
φε
existence
steady
fluid
rot
α0
variational
γ2
solutions
φi
γ3
θm
γ5
γ7
wγ1,2
exists
γ8
γ10
σn
γ11
continuous
ηk
γ9
inequality
vτ
α1
remark
ŵ
ũ
equation
total
lemma
assumption
surface
prove
dirichlet
function
uniqueness
vεk
Year:
2021
Language:
english
File:
PDF, 4.85 MB
Your tags:
0
/
0
english, 2021
2
Equations of Motion for Incompressible Viscous Fluids: With Mixed Boundary Conditions
Birkhäuser
Kim
,
Tujin
,
Cao
,
Daomin
boundary
ϕ
vε
theorem
stokes
solution
γi
θε
equations
navier
2μ
φε
existence
steady
fluid
rot
α0
variational
γ2
solutions
φi
γ3
θm
γ5
γ7
wγ1,2
exists
γ8
γ10
σn
γ11
continuous
ηk
γ9
inequality
vτ
α1
remark
ŵ
ũ
equation
total
lemma
assumption
surface
prove
dirichlet
function
uniqueness
vεk
Year:
2021
Language:
english
File:
PDF, 4.85 MB
Your tags:
0
/
0
english, 2021
3
Multi-peak solutions for NLS equations with magnetic fields in semiclassical regime
Cingolani S.
,
Secchi S.
equations
vνj
uε
schrödinger
solutions
equation
lemma
magnetic
λj
nonlinear
peak
dε
nls
vεk
inequality
εk
assume
critical
jεj
prove
satisfies
solution
eε
uεk
vε
λ̃j
σj
bounded
differential
existence
function
complex
diamagnetic
exists
moreover
positive
semiclassical
valued
xjεν
ηr
cingolani
jε
defined
operators
penalization
theorem
vector
εy
arguments
consider
Language:
english
File:
PDF, 226 KB
Your tags:
0
/
0
english
4
From Approximate Variation to Pointwise Selection Principles
Springer
Vyacheslav V. Chistyakov
vε
ϕ
pointwise
functions
function
theorem
2ε
selection
metric
lemma
subsequence
bounded
approximate
principles
implies
regulated
εk
inequality
gε
limit
converges
chistyakov
principle
2π
suppose
assume
compact
examples
convergence
assumption
v.v
xα
helly
relatively
values
step
supj
variations
define
spaces
t2i
generalized
linear
normed
remark
setting
denoted
finite
necessary
defined
Year:
2021
Language:
english
File:
PDF, 838 KB
Your tags:
0
/
0
english, 2021
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