Yehonatan Salman

activity

20122019

most citedProny Scenarios and Error Amplification in a Noisy Spike-Train Reconstruction

2 citations · 5 across the 12 of their papers we have counts for

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8 papers · 1 filter

math.AP2018

A Support Characterization for Functions on the Unit Sphere with Vanishing Integrals Arising from Tangent Planes to a Given Surface

Yehonatan Salman

Let $Σ$ be an axially symmetric, smooth, closed hypersurface in $R^{n + 1}$ with a simply connected interior which is contained inside the unit sphere $S^{n}$ . For a cont…

math.AP2018

The Spherical Mean Transform with Data on a Parabola in the Plane

Yehonatan Salman

In this paper we deal with the problem of recovering functions from their spherical mean transform $R$ , which integrates functions on circles in the plane, in case where…

math.AP2018

Revisiting the Problem of Recovering Functions in $R^{n}$ by Integration on $k$ Dimensional Planes

Yehonatan Salman

The aim of this paper is to present inversion methods for the classical Radon transform which is defined on a family of $k$ dimensional planes in $R^{n}$ where $1\leq k\leq n…

math.AP2017

A Symmetric Integral Identity for Bessel Functions with Applications to Integral Geometry

Yehonatan Salman

In the article [11] of L. Kunyansky a symmetric integral identity for Bessel functions of the first and second kind was proved in order to obtain an explicit inversion formula for…

math.AP2017

Recovering Functions from the Spherical Mean Transform with Data on an Ellipse Using Eigenfunction Expansion in Elliptical Coordinates

Yehonatan Salman

The aim of this paper is to introduce a new inversion procedure for re- covering functions, defined on $R^{2}$ , from the spherical mean transform, which integrates functions o…

math.AP2017★ 2 cited

Recovering Functions Defined on $S^{n - 1}$ by Integration on Subspheres Obtained from Hyperplanes Tangent to a Spheroid

Yehonatan Salman

The aim of this article is to introduce a method for recovering functions, defined on the $n - 1$ dimensional unit sphere $S^{n - 1}$ , using their spherical transform, which i…

math.AP2016

Recovering Finite Parametric Distributions and Functions Using the Spherical Mean Transform

Yehonatan Salman

The aim of the article is to recover a certain type of finite parametric distributions and functions using their spherical mean transform which is given on a certain family of sphe…

math.AP2012

An inversion formula for the spherical mean transform with data on an ellipsoid in two and three dimensions

Yehonatan Salman

In the articles [1] and [2] of D. Finch, M. Haltmeier, S. Patch and D. Rakesh inversion formulas were found in any dimension $n \geq 2$ for recovering a smooth function with compact…

A Support Characterization for Functions on the Unit Sphere with Vanishing Integrals Arising from Tangent Planes to a Given Surface

The Spherical Mean Transform with Data on a Parabola in the Plane

Revisiting the Problem of Recovering Functions in Rn by Integration on k Dimensional Planes

A Symmetric Integral Identity for Bessel Functions with Applications to Integral Geometry

Recovering Functions from the Spherical Mean Transform with Data on an Ellipse Using Eigenfunction Expansion in Elliptical Coordinates

Recovering Functions Defined on Sn−1 by Integration on Subspheres Obtained from Hyperplanes Tangent to a Spheroid

Recovering Finite Parametric Distributions and Functions Using the Spherical Mean Transform

An inversion formula for the spherical mean transform with data on an ellipsoid in two and three dimensions

Revisiting the Problem of Recovering Functions in $R^{n}$ by Integration on $k$ Dimensional Planes

Recovering Functions Defined on $S^{n - 1}$ by Integration on Subspheres Obtained from Hyperplanes Tangent to a Spheroid