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Istvan Bogardi
Researcher at University of Nebraska–Lincoln
Publications - 160
Citations - 3206
Istvan Bogardi is an academic researcher from University of Nebraska–Lincoln. The author has contributed to research in topics: Fuzzy logic & Fuzzy number. The author has an hindex of 30, co-authored 160 publications receiving 3111 citations. Previous affiliations of Istvan Bogardi include Indian Ministry of Environment and Forests.
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Fuzzy regression in hydrology
TL;DR: A general methodology for fuzzy regression is developed and illustrated by an actual hydrological case study involving the relationship between soil electrical resistivity and hydraulic permeability and the results can be interpreted to provide a valuablehydrological decision-making aid.
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Fuzzy rule-based classification of atmospheric circulation patterns
TL;DR: The fuzzy rule-based approach has potential to be applicable to the classification of GCM produced daily CPs for the purpose of predicting the effect of climate change on space-time precipitation over areas where only a rudimentary classification exists or where none at all exists.
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Numerical solute transport simulation using fuzzy sets approach
TL;DR: F fuzzy sets and fuzzy arithmetic are applied to incorporate imprecise information into transport modeling of nonreactive solute materials in groundwater flow to allow the subjective information to be incorporated in system modeling in a formal algorithm.
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Steady State Groundwater Flow Simulation With Imprecise Parameters
TL;DR: In this article, a methodology based on fuzzy set theory is developed to incorporate imprecise parameters into steady state groundwater flow models, where fuzzy numbers are used as a measure for the uncertainty associated with the hydraulic heads due to the imprecision in the input parameters.
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Combination of fuzzy numbers representing expert opinions
TL;DR: In this article, five techniques for combining expert opinions or imprecise estimates of a physical variable into a single fuzzy number estimate are developed and seven characteristics of the combination technique are defined; namely, agreement preservation, order independence, transformation variance, possibility conservation, possibility interval conservation, relationship between uncertainty of individual estimates and overall uncertainty, and desirability of resultant estimate.