Concerning a geometrical characterization of Fréchet differentiability
Concerning a problem of Arens on removable ideals in Banach algebras
Concerning entire functions in -algebras
We construct a non-m-convex non-commutative -algebra on which all entire functions operate. Our example is also a Q-algebra and a radical algebra. It follows that some results true in the commutative case fail in general.
Concerning holomorphy types for Banach spaces
Concerning interior mapping theorem
Concerning spectral characterizations of the radical in Banach algebras
Concerning the Banach-Stone theorem
Concerning the condition of additivity in quantum field theory
Concerning the rate of convergence of Newton's process
Concerning topologization of real or complex algebras
Concerning weak-extreme points
Every separable nonreflexive Banach space admits an equivalent norm such that the set of the weak-extreme points of the unit ball is discrete.
Concrete subspaces and quotient spaces of locally convex spaces and completing sequences [Book]
Concrete subspaces of nuclear Fréchet spaces
Conditional Banach Spaces, Conditional Projections and Generalized Martingales.
Conditional Expectation and Bicontractive Projections on Jordan C*-algebras and Their Generalizations.
Conditional Fourier-Feynman transform given infinite dimensional conditioning function on abstract Wiener space
We study a conditional Fourier-Feynman transform (CFFT) of functionals on an abstract Wiener space . An infinite dimensional conditioning function is used to define the CFFT. To do this, we first present a short survey of the conditional Wiener integral concerning the topic of this paper. We then establish evaluation formulas for the conditional Wiener integral on the abstract Wiener space . Using the evaluation formula, we next provide explicit formulas for CFFTs of functionals in the Kallianpur...
Conditional stability and symmetry in hydrodinamics and mathematical biology
Conditional Weak Compactness in Certain Inductive Tensor Products.
Conditionality constants of quasi-greedy bases in super-reflexive Banach spaces
We show that in a super-reflexive Banach space, the conditionality constants of a quasi-greedy basis ℬ grow at most like for some 0 < ε < 1. This extends results by the third-named author and Wojtaszczyk (2014), where this property was shown for quasi-greedy bases in for 1 < p < ∞. We also give an example of a quasi-greedy basis ℬ in a reflexive Banach space with .
Conditionally minimal projections.