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1
Symmetry of C^1 solutions of p-Laplace equations in R^N
Damascelli L.
σνλ
ν0
irn
λ0
solutions
symmetry
r̂
bλν
equations
positive
exists
uνλ0
ν1
lemma
theorem
inequality
dpr
nonnegative
rλν
solution
σνλ0
br0
proposition
step
neighbourhood
proved
remark
θ0
θ1
assumptions
principle
pλν
tλν
ŵ
function
functions
mα
prove
quasilinear
radial
supp
critical
laplace
a.e
bλ
define
f̃ν
uνλ
assume
bλν0
语言:
english
文件:
PDF, 241 KB
您的标签:
0
/
0
english
2
Monotonicity and symmetry results for p-Laplace equations and applications
Damascelli L.
,
Pacella F.
ν0
λ0
theorem
λ1
symmetry
lemma
ε0
ν1
ωνλ
monotonicity
continuous
exists
inequality
solutions
uνλ0
νn
damascelli
pacella
uνλ
functions
fν
laplace
proposition
ωνλ1
lipschitz
ωνλ0
eqns
solution
iδ
radial
consider
define
function
principle
uνλ1
δ0
ciν0
contradiction
hopf’s
prove
step
suppose
assume
locally
radially
satisfying
zλν0
ν2
compact
consequence
年:
1991
语言:
english
文件:
PDF, 317 KB
您的标签:
0
/
0
english, 1991
3
A strong maximum principle for a class of non-positone singular elliptic problems
Damascelli L.
,
Pacela F.
,
Ramaswamy M.
principle
λ0
convex
theorem
solutions
ωνλ
solution
strictly
maximum
boundary
function
damascelli
pacella
ω0
domains
method
prove
λ1
νp
ωνλ0
bounded
continuous
exists
hyperplane
outer
plane
positive
positone
strict
symmetric
uνλ0
convexity
equations
laplace
lemma
monotonicity
nonnegative
quasilinear
ramaswamy
symmetry
ωνλ1
define
aνp
consider
denote
inequality
lipschitz
moreover
previous
smp
年:
1991
语言:
english
文件:
PDF, 220 KB
您的标签:
0
/
0
english, 1991
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