scispace - formally typeset
M

Michael M. McDonnell

Researcher at United States Department of the Army

Publications -  5
Citations -  51

Michael M. McDonnell is an academic researcher from United States Department of the Army. The author has contributed to research in topics: Fourier transform & Two-sided Laplace transform. The author has an hindex of 3, co-authored 5 publications receiving 51 citations.

Papers
More filters
Patent

Reticle plate and method for establishment of a north-oriented or south-oriented line by circumpolar orientation

TL;DR: A reticle plate provided with a reticle and three concentric circles of ving diameter and methods of use thereof is described in this article, which allows a user to establish a north-oriented or south-oriented line by alignment of selected circumpolar stars with the circles.
Journal ArticleDOI

A clarification on the use of the Mellin transform in optical pattern recognition

TL;DR: The necessity of translating a scaled input function in the logarithmic coordinates necessary to perform an optical Mellin transform is demonstrated and the implications of this requirement in the processing of two dimensional inputs for pattern recognition are discussed.
Patent

Incoherent optical heterodyne Fourier transformer

TL;DR: In this paper, an apparatus for performing an incoherent optical Fourier transform is presented, which includes a source of incoherent light, means for generating and phase modulating a first zone plate, a second zone plate and means for filtering the output signal.
Proceedings ArticleDOI

Holographic Terrain Displays

TL;DR: The suitability of holography as a method for recording and reproducing visual displays of terrain is examined in a tutorial, non-mathematical manner as discussed by the authors, based on a literature search combined with some original work by the author.
Journal ArticleDOI

Proof Without Words: Construction of Two Lunes with Combined Area Equal to That of a Given Right Triangle

TL;DR: In this paper, the construction of two lunes with combined area equal to that of a given right triangle is described as a proof without words problem, and proved without words are used.