Andere Kunden interessierten sich auch für
![Quantum Fourier Transform]( "Quantum Fourier Transform")
Quantum Fourier Transform22,99 €![Y- Transform]( "Y- Transform")
Y- Transform29,99 €![Radium and Radon in the Environment]( "Radium and Radon in the Environment")
Radium and Radon in the Environment22,99 €![Adaptive Transform Acoustic Coding]( "Adaptive Transform Acoustic Coding")
Adaptive Transform Acoustic Coding45,00 €![Radon Mitigation]( "Radon Mitigation")
Radon Mitigation29,99 €![Optical and mechanical properties of PMMA/SiO2 Composite Thin Films]( "Optical and mechanical properties of PMMA/SiO2 Composite Thin Films")
Optical and mechanical properties of PMMA/SiO2 Composite Thin Films40,99 €![Multiple and Extended References in Fourier Transform Holography]( "Multiple and Extended References in Fourier Transform Holography")
Multiple and Extended References in Fourier Transform Holography51,99 €
High Quality Content by WIKIPEDIA articles! In mathematics, the Radon transform in two dimensions, named after the Austrian mathematician Johann Radon, is the integral transform consisting of the integral of a function over straight lines. The transform was introduced by Johann Radon (1917), who also provided a formula for the inverse transform. Radon further included formulas for the transform in three-dimensions, in which the integral is taken over planes. It was later generalised to higher-dimensional Euclidean spaces, and more broadly in the context of integral geometry. The complex analog of the Radon transform is known as the Penrose transform.