The present paper deals with variational principles in terms of hemivariational inequalities and with multivalued differential equations which are called differential inclusions in analytical mechanics. Such inequalities and inclusions are received when no restrictions of differentiability are considered.
REFERENCES
1.
H. Goldstein, Classical Mechanics, 2nd ed. (Addison‐Wesley, Reading, MA, 1980).
2.
G. Hamel, Theoretische Mechanik (Springer‐Verlag, New York, 1978).
3.
4.
R. T. Rockafellar, The Theory of Subgradients and its Applications to Problems of Optimization. Convex and Nonconvex Functions (Heldermann‐Verlag, Berlin, 1981).
5.
6.
P. Mittelstaedt, Klassische Mechanik (Bibliographisches Institut, Mannheim, Wien, Zürich, 1969).
7.
C. Lanczos, The Variational Principles of Mechanics (University of Toronto, Toronto, 1966).
8.
9.
C. Heinz, “Vorlesungen über Analytische Mechanik,” lecture given at RWTH Aachen (to be published).
10.
11.
12.
This content is only available via PDF.
© 1984 American Institute of Physics.
1984
American Institute of Physics
You do not currently have access to this content.