General methods of elliptic minimization

Energy Minimization Methods

review of radiographic methods in dental implantology

چکیده ندارد.

Generation Methods of Elliptic Curves

Let q be a prime power, and let E be an elliptic curve over the field F q of q elements. As usual we associate to E a finite set called the set of rational points of E over F q. We denote this set by E(F q). We will explain these terms in Chapter 2. Once we know that E(F q) actually is a finite Abelian group, we may define the discrete logarithm problem in E(F q) as usual. However, since the us...

Subgradient methods for convex minimization

Many optimization problems arising in various applications require minimization of an objective cost function that is convex but not di erentiable. Such a minimization arises, for example, in model construction, system identi cation, neural networks, pattern classi cation, and various assignment, scheduling, and allocation problems. To solve convex but not di erentiable problems, we have to emp...

Convergence of Adaptive Finite Element Methods for General Second Order Linear Elliptic PDEs

We prove convergence of adaptive finite element methods (AFEM) for general (nonsymmetric) second order linear elliptic PDE, thereby extending the result of Morin et al [6, 7]. The proof relies on quasi-orthogonality, which accounts for the bilinear form not being a scalar product, together with novel error and oscillation reduction estimates, which now do not decouple. We show that AFEM is a co...