A measure theoretic approach to logical quantification
A measure-theoretical max-flow-min-cut problem.
A sequential approach to a construction of measures
Almost Everywhere First-Return Recovery
We present a new characterization of Lebesgue measurable functions; namely, a function f:[0,1]→ ℝ is measurable if and only if it is first-return recoverable almost everywhere. This result is established by demonstrating a connection between almost everywhere first-return recovery and a first-return process for yielding the integral of a measurable function.
Amoeba relation and Galois-Tukey connections
Analytically normed spaces.
Approximating distribution functions by iterated function systems.
Asymptotic periodicity of Markov operators on signed measures
A new criterion of asymptotic periodicity of Markov operators on , established in [3], is extended to the class of Markov operators on signed measures.
Autocorrelation Functions as Translation Invariants in L... and L...