AbstractFive open problems are presented. The framework for these problems is the notion of a “computability structure” on a Banach space, which is discussed below. The study of Banach spaces — in particular, the study of Hilbert space — is an important topic in mathematics and its applications.Problems A and B are concerned with “transfer principles” for obtaining effective versions of classical theorems of mathematics. Problems C and D deal with separability and effective separability. Problem E is concerned with computability for classes of mathematical structures other than Banach spaces
The basic notions of quantum mechanics are formulated in terms of separableinfinite dimensional Hilb...
AbstractThis paper deals with the computability in analysis within the framework of Grzegorczyk's hi...
The basic notions of quantum mechanics are formulated in terms of separable infinite dimensional Hil...
AbstractFive open problems are presented. The framework for these problems is the notion of a “compu...
AbstractThis paper extends the order-theoretic approach to computable analysis via continuous domain...
In this paper we study a new approach to classify mathematical theorems according to their computati...
In this paper, I present an introduction to computability theory and adopt contemporary mathematical...
We investigate structures of size at most continuum using various techniques originating from comput...
We investigate structures of size at most continuum using various techniques originating from comput...
We investigate structures of size at most continuum using various techniques originating from comput...
In this paper we study a new approach to classify mathematical theorems ac- cording to their comput...
In this paper we study a new approach to classify mathematical theorems ac- cording to their comput...
In this paper we study a new approach to classify mathematical theorems ac- cording to their comput...
Computable analysis has been well studied ever since Turing famously formalised the computable reals...
AbstractWe construct a computable Banach space which possesses a Schauder basis, but does not posses...
The basic notions of quantum mechanics are formulated in terms of separableinfinite dimensional Hilb...
AbstractThis paper deals with the computability in analysis within the framework of Grzegorczyk's hi...
The basic notions of quantum mechanics are formulated in terms of separable infinite dimensional Hil...
AbstractFive open problems are presented. The framework for these problems is the notion of a “compu...
AbstractThis paper extends the order-theoretic approach to computable analysis via continuous domain...
In this paper we study a new approach to classify mathematical theorems according to their computati...
In this paper, I present an introduction to computability theory and adopt contemporary mathematical...
We investigate structures of size at most continuum using various techniques originating from comput...
We investigate structures of size at most continuum using various techniques originating from comput...
We investigate structures of size at most continuum using various techniques originating from comput...
In this paper we study a new approach to classify mathematical theorems ac- cording to their comput...
In this paper we study a new approach to classify mathematical theorems ac- cording to their comput...
In this paper we study a new approach to classify mathematical theorems ac- cording to their comput...
Computable analysis has been well studied ever since Turing famously formalised the computable reals...
AbstractWe construct a computable Banach space which possesses a Schauder basis, but does not posses...
The basic notions of quantum mechanics are formulated in terms of separableinfinite dimensional Hilb...
AbstractThis paper deals with the computability in analysis within the framework of Grzegorczyk's hi...
The basic notions of quantum mechanics are formulated in terms of separable infinite dimensional Hil...