- is one of the endpoints. The
negative of a
quasiconvex function is said to be quasiconcave.
Quasiconvexity is a more
general property than
convexity in...
- In the
calculus of variations, a
subfield of mathematics,
quasiconvexity is a
generalisation of the
notion of convexity. It is used to
characterise the...
-
notions of convexity,
quasiconvexity and rank-one
convexity through the
following diagram: f convex ⟹ f polyconvex ⟹ f
quasiconvex ⟹ f rank-one convex...
-
Charles B. Morrey, Jr. in 1950,
whether rank-one
convexity implies quasiconvexity. In 1994, Šverák was an
Invited Speaker of the
International Congress...
- Applications, Springer,
January 2023, ISBN 978-3-031-04150-1.
Approximation of
quasiconvex functions, and
lower semicontinuity of
multiple integrals, M****cripta...
- {\displaystyle Y} of a
geodesic metric space X {\displaystyle X} is said to be
quasiconvex if
there is a
constant C {\displaystyle C} such that any
geodesic in...
- are
convex sets. A
function that
satisfies this
property is
called a
quasiconvex function and may fail to be a
convex function. Consequently, the set...
-
Quasilinear may
refer to:
Quasilinear function, a
function that is both
quasiconvex and
quasiconcave Quasilinear utility, an
economic utility function linear...
-
attains its minimum. The
convexity of all the
sublevel sets
characterizes quasiconvex functions.
Epigraph Level-set
method Level set (data structures) Simionescu...
- to be
continuously differentiable with
nonsingular Jacobian matrix.
Quasiconvex functions and
quasiconcave functions extend the
concept of unimodality...
