Daniel R. Fusfeld; The Economic Thought of Franklin D. Roosevelt and the Origins of the New Deal (Columbia University Press, New York, 1956, pp. 337)

To put our work in context, we cite a few results from the literature on perfect powers and S-integral points in linear recurrent sequences and on elliptic curves (the analogy

We show how they apply to the higher index theory for coverings and to flat foliated bundles, and prove an index theorem for C ∗ -dynamical systems associ- ated to actions of compact

To complete the proof of the lemma we need to obtain a similar estimate for the second integral on the RHS of (2.33).. Hence we need to concern ourselves with the second integral on

In view of the result by Amann and Kennard [AmK14, Theorem A] it suffices to show that the elliptic genus vanishes, when the torus fixed point set consists of two isolated fixed

We develop three concepts as applications of Theorem 1.1, where the dual objects pre- sented here give respectively a notion of unoriented Kantorovich duality, a notion of

The (strong) slope conjecture relates the degree of the col- ored Jones polynomial of a knot to certain essential surfaces in the knot complement.. We verify the slope conjecture

Now it makes sense to ask if the curve x(s) has a tangent at the limit point x 0 ; this is exactly the formulation of the gradient conjecture in the Riemannian case.. By the

In recent years, several methods have been developed to obtain traveling wave solutions for many NLEEs, such as the theta function method 1, the Jacobi elliptic function