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1
Topics in Fractional Differential Equations
Springer-Verlag New York
Saïd Abbas
,
Mouffak Benchohra
,
Gaston M. N'Guérékata (auth.)
u.x
œ0
differential
equations
dtds
partial
hyperbolic
solution
continuous
fractional
exists
theorem
function
fixed
solutions
existence
impulsive
u.xk
g.x
w.x
defined
consider
inclusions
kdtds
nonlinear
v.x
n.u
bounded
delay
step
assume
banach
d0r
satisfies
ivp
implies
contraction
functions
lemma
kd1
liouville
riemann
introduction
equation
implicit
v.s
g.s
ku.x
unique
uniqueness
Anno:
2012
Lingua:
english
File:
PDF, 2.79 MB
I tuoi tag:
0
/
0
english, 2012
2
Topics in fractional differential equations
Springer-Verlag New York
Saïd Abbas
,
Mouffak Benchohra
,
Gaston M. N'Guérékata (auth.)
u.x
œ0
differential
equations
dtds
partial
hyperbolic
solution
continuous
fractional
exists
theorem
function
fixed
solutions
existence
impulsive
u.xk
g.x
w.x
defined
consider
inclusions
kdtds
nonlinear
v.x
n.u
bounded
delay
step
assume
banach
d0r
satisfies
ivp
implies
contraction
functions
lemma
kd1
liouville
riemann
introduction
equation
implicit
v.s
g.s
ku.x
unique
uniqueness
Anno:
2012
Lingua:
english
File:
PDF, 1.77 MB
I tuoi tag:
0
/
0
english, 2012
3
Maximum Principles and Geometric Applications
Springer
Luis J. Alías
,
Paolo Mastrolia
,
Marco Rigoli
theorem
curvature
maximum
function
principle
riemannian
manifold
hypersurfaces
tensor
assume
r.x
positive
hypersurface
lemma
ricci
compact
vector
bounded
u.x
lorentzian
spacelike
inequality
yau
remark
jruj
deduce
m.m
observe
suppose
metric
exists
sectional
œ0
geodesic
consider
omori
forms
satisfies
defined
equation
proposition
1cı
ric
hess
sufficiently
geometry
id1
u.xk
a.x
prove
Anno:
2016
Lingua:
english
File:
PDF, 2.65 MB
I tuoi tag:
0
/
0
english, 2016
4
Maximum Principles and Geometric Applications
Springer International Publishing
Luis J. Alías
,
Paolo Mastrolia
,
Marco Rigoli (auth.)
theorem
curvature
maximum
function
principle
riemannian
manifold
hypersurfaces
tensor
assume
r.x
positive
hypersurface
lemma
ricci
compact
vector
u.x
bounded
lorentzian
spacelike
inequality
yau
remark
jruj
deduce
m.m
observe
suppose
metric
exists
sectional
œ0
geodesic
consider
omori
forms
satisfies
defined
equation
proposition
ric
1cı
hess
sufficiently
geometry
id1
u.xk
a.x
prove
Anno:
2016
Lingua:
english
File:
PDF, 5.03 MB
I tuoi tag:
0
/
0
english, 2016
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