International audienceWe describe the theoretical solution of an approximation problem that uses a finite weighted sum of complex exponential functions. The problem arises in an optimization model for the design of a telescope array occurring within optical interferometry for direct imaging in astronomy. The problem is to find the optimal weights and the optimal positions of a regularly spaced array of aligned telescopes, so that the resulting interference function approximates the zero function on a given interval. The solution is given by means of Chebyshev polynomials
AbstractSome rational approximations which share the properties of Padé and best uniform approximati...
International audienceThe direct observation of tiny little object, like exoplanets, is a challengin...
This thesis is an account of work carried out at the Department of Mathematics, Durham University, b...
This paper presents a new practical approach to semi-infinite complex Chebyshev approximation. By us...
AbstractIt is shown that best Chebyshev approximations by exponential-polynomial sums are characteri...
This paper presents a new practical approach to complex Chebyshev approximation by semi-infinite lin...
We present the use of the rational Chebyshev polynomials for discretising the transverse dimension(s...
We present the use of the rational Chebyshev polynomials for discretising the transverse dimension(s...
We present the use of the rational Chebyshev polynomials for discretising the transverse dimension(s...
We present the use of the rational Chebyshev polynomials for discretising the transverse dimension(s...
We present the use of the rational Chebyshev polynomials for discretising the transverse dimension(s...
Two applications of the modified Chebyshev algorithm are considered. The first application deals wit...
AbstractIn the real uniform approximation of the function xmyn by the space of bivariate polynomials...
summary:The polynomial approximation to a function in a semi-infinite interval has been worked out b...
Paper presented at the 5th Strathmore International Mathematics Conference (SIMC 2019), 12 - 16 Augu...
AbstractSome rational approximations which share the properties of Padé and best uniform approximati...
International audienceThe direct observation of tiny little object, like exoplanets, is a challengin...
This thesis is an account of work carried out at the Department of Mathematics, Durham University, b...
This paper presents a new practical approach to semi-infinite complex Chebyshev approximation. By us...
AbstractIt is shown that best Chebyshev approximations by exponential-polynomial sums are characteri...
This paper presents a new practical approach to complex Chebyshev approximation by semi-infinite lin...
We present the use of the rational Chebyshev polynomials for discretising the transverse dimension(s...
We present the use of the rational Chebyshev polynomials for discretising the transverse dimension(s...
We present the use of the rational Chebyshev polynomials for discretising the transverse dimension(s...
We present the use of the rational Chebyshev polynomials for discretising the transverse dimension(s...
We present the use of the rational Chebyshev polynomials for discretising the transverse dimension(s...
Two applications of the modified Chebyshev algorithm are considered. The first application deals wit...
AbstractIn the real uniform approximation of the function xmyn by the space of bivariate polynomials...
summary:The polynomial approximation to a function in a semi-infinite interval has been worked out b...
Paper presented at the 5th Strathmore International Mathematics Conference (SIMC 2019), 12 - 16 Augu...
AbstractSome rational approximations which share the properties of Padé and best uniform approximati...
International audienceThe direct observation of tiny little object, like exoplanets, is a challengin...
This thesis is an account of work carried out at the Department of Mathematics, Durham University, b...