Asset Details
Do you wish to reserve the book?
Generalized Vector Quasivariational Inclusion Problems with Moving Cones
Hey, we have placed the reservation for you!
By the way, why not check out events that you can attend while you pick your title.
Oops! Something went wrong.
Looks like we were not able to place the reservation. Kindly try again later.
Are you sure you want to remove the book from the shelf?
Generalized Vector Quasivariational Inclusion Problems with Moving Cones
Do you wish to request the book?
Generalized Vector Quasivariational Inclusion Problems with Moving Cones
Please be aware that the book you have requested cannot be checked out. If you would like to checkout this book, you can reserve another copy
We have requested the book for you!
Your request is successful and it will be processed during the Library working hours. Please check the status of your request in My Requests.
Oops! Something went wrong.
Looks like we were not able to place your request. Kindly try again later.
Journal Article
Generalized Vector Quasivariational Inclusion Problems with Moving Cones
2010
Overview
This paper deals with the generalized vector quasivariational inclusion Problem (P
1
) (resp. Problem (P
2
)) of finding a point (
z
0
,
x
0
) of a set
E
×
K
such that (
z
0
,
x
0
)∈
B
(
z
0
,
x
0
)×
A
(
z
0
,
x
0
) and, for all
η
∈
A
(
z
0
,
x
0
),
where
A
:
E
×
K
→2
K
,
B
:
E
×
K
→2
E
,
C
:
E
×
K
→2
Y
,
F
,
G
:
E
×
K
×
K
→2
Y
are some set-valued maps and
Y
is a topological vector space. The nonemptiness and compactness of the solution sets of Problems (P
1
) and (P
2
) are established under the verifiable assumption that the graph of the moving cone
C
is closed and that the set-valued maps
F
and
G
are
C
-semicontinuous in a new sense (weaker than the usual sense of semicontinuity).
Publisher
Springer US,Springer,Springer Nature B.V
