Weldon A. Lodwick

dblp:17/1720 · also Weldon Alexander Lodwick · DBLP profile ↗
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14ranked-venue papers in the field
3as first author
4since 2021 · last 2024
0000-0003-0606-5916ORCID · verified

Domains — venue-derived; a paper can count in several

Knowledge Engineering, Semantic Web & Information Systems · 10 (1 first)Database Systems & Data Management · 2 (1 first)Other / Interdisciplinary · 2 (1 first)
YearPublicationVenuePosition
2024 Transformations of mixed solution types of interval linear equations system with boundaries on its left-hand side to linear inequalities with binary variables
Phantipa Thipwiwatpotjana, Artur Gorka, Weldon A. Lodwick, Worrawate Leela-apiradee
Inf. Sci.3
2022 Interval order relationships based on automorphisms and their application to interval optimization
Tiago Mendonça da Costa, Yurilev Chalco-Cano, Rafaela Osuna Gómez, Weldon A. Lodwick
Inf. Sci.4
2021 Interval nonlinear initial-valued problem using constraint intervals: Theory and an application to the Sars-Cov-2 outbreak
Moiseis dos Santos Cecconello, Marina T. Mizukoshi, Weldon A. Lodwick
Inf. Sci.3
2021 A note on the Cayley-Menger determinant and the Molecular Distance Geometry Problem
Luiz Leduíno de Salles Neto, Carlile Lavor, Weldon A. Lodwick
Inf. Sci.3
2020 An Introduction to Differential Algebraic Equations Under Interval Uncertainty: A First Step Toward Generalized Uncertainty DAEs
Weldon A. Lodwick, Marina T. Mizukoshi
IPMU (2)1
2020 Classification of Hyperbolic Singularities in Interval 3-Dimensional Linear Differential Systems
Marina T. Mizukoshi, Alain Jacquemard, Weldon A. Lodwick
IPMU (2)3
2020 A new approach to interval-valued probability measures, a formal method for consolidating the languages of information deficiency: Foundations
K. David Jamison, Weldon A. Lodwick
Inf. Sci.2
2018 Fréchet derivative for linearly correlated fuzzy function
Estevão Esmi Laureano, Francielle Santo Pedro, Laécio C. Barros, Weldon A. Lodwick
Inf. Sci.4
2018 A Constraint Fuzzy Interval Analysis approach to fuzzy optimization
Weldon A. Lodwick, K. David Jamison
Inf. Sci.1
2017 Calculating the possible conformations arising from uncertainty in the molecular distance geometry problem using constraint interval analysis
Tiago Mendonça da Costa, H. Bouwmeester, Weldon A. Lodwick, Carlile Lavor
Inf. Sci.3
2017 An algorithm for solving two-sided interval system of max-plus linear equations
Worrawate Leela-apiradee, Weldon A. Lodwick, Phantipa Thipwiwatpotjana
Inf. Sci.2
2015 Generalized interval vector spaces and interval optimization
Tiago Mendonça da Costa, Yurilev Chalco-Cano, Weldon A. Lodwick, Geraldo Nunes Silva
Inf. Sci.3
2004 Areas of fuzzy geographical entities
abstract
Fuzzy Geographical Entities (FGEs) refer in this paper to geographical entities with fuzzy spatial extent. The use of FGEs in geographical information systems requires the existence of operators capable of processing them. In this paper, our contribution to that field focuses on the computation of areas. Two methods are considered, one crisp due to Rosenfeld (1984 Rosenfeld, A. 1984. The diameter of a fuzzy set. Fuzzy Sets and Systems, 13: 241–246. [Crossref], [Web of Science ®] , [Google Scholar]), which has limited applicability, and the other fuzzy, which is a new approach. The new fuzzy area operator gives more information about the possible values of the area and enables the fuzziness in the spatial extent of the entity to be propagated to the area. Crisp and fuzzy areas have different meanings, and the use of one or the other depends not only on the purpose of the computation but also on the semantics of the membership functions. When the FGEs are represented by normal fuzzy sets, the fuzzy area operator generates fuzzy numbers, and therefore arithmetic operations can be performed with them using fuzzy arithmetic. However, we show that care must be taken with the use of the fuzzy arithmetic operators because, in some situations, the usual operators should not be applied. Properties of the Rosenfeld and fuzzy area operators are analysed, establishing a parallel with properties of the areas of crisp sets.
Cidália Costa Fonte, Weldon A. Lodwick
Int. J. Geogr. Inf. Sci.2
1990 Attribute error and sensitivity analysis of map operations in geographical informations systems: suitability analysis
abstract
The theory and methods for attribute error and sensitivity analysis associated with map-based suitability analysis are developed. In particular, this paper delineates the underlying types of sensitivities for suitability analysis and derives ways to measure these sensitivities. Additionally, it shows how to undertake geographical sensitivity analyses given a generic geographical information system. The uses of these methods include understanding the relationship of the attribute errors in the output map generated by errors in the input maps for a given geographical analysis. This information provides a means to assess the quality and reliability of conclusions inferred from the output map created by such an analysis.
Weldon A. Lodwick, William Monson, Larry Svoboda
Int. J. Geogr. Inf. Sci.1