-
types generalized of
derivatives that
allow for the
differentiation of
nonsmooth functions. The
Clarke derivatives were
introduced by
Francis Clarke in...
-
properties is
called convex analysis; non-convex
phenomena are
studied under nonsmooth analysis. The
economics depends upon the
following definitions and results...
-
Subgradient methods are
convex optimization methods which use subderivatives.
Originally developed by Naum Z. Shor and
others in the 1960s and 1970s, subgradient...
- Mathematics, Vol. 5 (1990).
Methods of
Dynamic and
Nonsmooth Optimization, SIAM, 1989.
Nonsmooth Analysis and
Control Theory (with Yu. Ledyaev, R. J...
-
distribution theory to
create sequences of
smooth functions approximating nonsmooth (generalized) functions, via convolution. Intuitively,
given a (generalized)...
- ISSN 1091-9856. S2CID 233388043. Bagirov, A. M.; Taheri, S.; Ugon, J. (2016). "
Nonsmooth DC
programming approach to the
minimum sum-of-squares
clustering problems"...
- for
Nonsmooth Dynamical Systems.
Applications in
Mechanics and Electronics.
Springer Verlag,
LNACM 35, Heidelberg, 2008.
Brogliato B.
Nonsmooth Mechanics...
- for
Nonsmooth Dynamical Systems.
Applications in
Mechanics and Electronics.
Springer Verlag,
LNACM 35, Heidelberg, 2008.
Brogliato B.
Nonsmooth Mechanics...
-
equilibria can be inefficient. Non-convex
economies are
studied with
nonsmooth analysis,
which is a
generalization of
convex analysis. If a preference...
-
Mathematics at Hong Kong
Polytechnic University. Her
research interests include nonsmooth and
nonconvex optimization,
complementarity theory, and
stochastic equilibrium...
