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Melvin J. Hinich

Researcher at University of Texas at Austin

Publications -  218
Citations -  11424

Melvin J. Hinich is an academic researcher from University of Texas at Austin. The author has contributed to research in topics: Bispectrum & Estimator. The author has an hindex of 49, co-authored 218 publications receiving 11033 citations. Previous affiliations of Melvin J. Hinich include Virginia Tech & Elsevier.

Papers
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Detection of non-Gaussian signals in non-Gaussian noise using the bispectrum

TL;DR: It is concluded that the bispectrum can be used effectively to detect non-Gaussian signals in the presence of interfering noise and that it may perform better, depending on the degree of non- Gaussianity, than energy detection.
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A Test for Aliasing Using Bispectral Analysis

TL;DR: In this paper, the Hinich bispectrum test for Gaussianity (Hinich 1982) was used as a test for aliasing of a continuous-time signal, which is a signal-confounding problem that arises when a continuous time signal is sampled at a rate slower than twice the highest frequency component of a Fourier series representation.
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On the power and importance of the mean preference in a mathematical model of democratic choice

Otto A. Davis, +1 more
- 01 Sep 1968 - 
TL;DR: In this paper, it was shown that even when individual preferences satisfy reasonable conditions there need not exist a general social welfare function or preference ordering if the number of involved persons and alternatives under consideration is greater than or equal to three, and only in the special case of two alternatives is the device of decision by majority rule proven to provide a generally satisfactory social preference ordering for an arbitrary number of individuals.
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Voting as an act of contribution

TL;DR: In this article, the authors present a theory which rationalizes voting in terms of the marginal utility a citizen derives from contributing a small amount of effort in the political process when the cost of voting is small.
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Episodic nonstationarity in exchange rates

TL;DR: This paper examined the validity of specifying a GARCH error structure for financial time series data in the context of a set of ten daily Sterling exchange rates and showed that there are statistical structures present in the data that cannot be captured by the GARCH model, or any of its variants.