Related searches for strong extremum
|
Calculus of variations
The difference between strong and weak extrema is that, for a strong extremum, f 0 is a local extremum relative to the set of δ-close functions with respect to the ...
More »
Go to: Wikipedia · Ask Encyclopedia
Search for: Related Q&A · Images · Videos
|
FOR A STRONG EXTREMUM OF THE INTEGRAL. rXl. F (x y, y')dx*. BY. OSKAR BOLZA. In a previous article t I called attention to the fact that the conditions of ...
|
||
A STRONG extremum principle is proved for weakly elliptically connectd 2nd- order operators; it is an extension of Aleksandrov's isotropic extremum principle for ...
|
||
For this reason, the resulting first-order necessary condition handles weak extrema. However, since a $ \mathcal C^1$ strong extremum is automatically a weak ...
|
||
2.2.1 Weak and strong extrema. ... is a strong extremum, then it is automatically a weak one, but the converse is not true. The reason is that an $ \varepsilon $ ...
|
||
A NECESSARY AND SUFFICIENT CONDITION FOR A STRONG EXTREMUM IN A. DEGENERATE PROBLEM OF THE CALCULUS OF VARIATIONS ...
|
|
|
ON THE STRONG EXTREMUM PRINCIPLE FOR A $\mathrm{D}$ - $(\Pi, \Omega )$ -ELLIPTICALLY CONNECTED OPERATOR OF SECOND ORDER ...
|
||
Citation: M. G. Tagiev, “A necessary and sufficient condition for a strong extremum in a degenerate problem of the calculus of variations”, Uspekhi Mat. Nauk ...
|
||
In this paper the strong extremum principle is proved for a certain new class of ... isotropic strong extremum principle is a special case of Aleksandrov's general ...
|
||
Feb 7, 2011 ... Necessary and (partially) sufficient conditions for a strong extremum in the classical calculus of variations (cf. Variational calculus). Proposed in ...
|
