The Monotonicity And Sub-Additivity Properties Of Fuzzy Inference Systems And Their Applications
The Fuzzy Inference System (FIS) is a popular computing paradigm for undertaking modelling, control, and decision-making problems. In this thesis, the focus of investigation is on two theoretical properties of an FIS model, i.e., the monotonicity and sub-additivity properties. These properties are d...
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my-usm-ep.427992019-04-12T05:26:40Z The Monotonicity And Sub-Additivity Properties Of Fuzzy Inference Systems And Their Applications 2011-01 Tay , Kai Meng TK1-9971 Electrical engineering. Electronics. Nuclear engineering The Fuzzy Inference System (FIS) is a popular computing paradigm for undertaking modelling, control, and decision-making problems. In this thesis, the focus of investigation is on two theoretical properties of an FIS model, i.e., the monotonicity and sub-additivity properties. These properties are defined, and their applicability to tackling real-world problems is discussed. This research contributes to formulating a systematic procedure that is based on a mathematical foundation (i.e., the sufficient conditions) to develop monotonicity-preserving FIS models. A method to improve the sub-additivity property is also proposed. 2011-01 Thesis http://eprints.usm.my/42799/ http://eprints.usm.my/42799/1/TAY_KAI_MENG.pdf application/pdf en public phd doctoral Universiti Sains Malaysia Pusat Pengajian Kejuteraan Elektrik & Elektronik |
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Universiti Sains Malaysia |
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English |
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TK1-9971 Electrical engineering Electronics Nuclear engineering |
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TK1-9971 Electrical engineering Electronics Nuclear engineering Tay , Kai Meng The Monotonicity And Sub-Additivity Properties Of Fuzzy Inference Systems And Their Applications |
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The Fuzzy Inference System (FIS) is a popular computing paradigm for undertaking modelling, control, and decision-making problems. In this thesis, the focus of investigation is on two theoretical properties of an FIS model, i.e., the monotonicity and sub-additivity properties. These properties are defined, and their applicability to tackling real-world problems is discussed. This research contributes to formulating a
systematic procedure that is based on a mathematical foundation (i.e., the sufficient conditions) to develop monotonicity-preserving FIS models. A method to improve
the sub-additivity property is also proposed. |
format |
Thesis |
qualification_name |
Doctor of Philosophy (PhD.) |
qualification_level |
Doctorate |
author |
Tay , Kai Meng |
author_facet |
Tay , Kai Meng |
author_sort |
Tay , Kai Meng |
title |
The Monotonicity And Sub-Additivity Properties Of Fuzzy Inference Systems And Their Applications
|
title_short |
The Monotonicity And Sub-Additivity Properties Of Fuzzy Inference Systems And Their Applications
|
title_full |
The Monotonicity And Sub-Additivity Properties Of Fuzzy Inference Systems And Their Applications
|
title_fullStr |
The Monotonicity And Sub-Additivity Properties Of Fuzzy Inference Systems And Their Applications
|
title_full_unstemmed |
The Monotonicity And Sub-Additivity Properties Of Fuzzy Inference Systems And Their Applications
|
title_sort |
monotonicity and sub-additivity properties of fuzzy inference systems and their applications |
granting_institution |
Universiti Sains Malaysia |
granting_department |
Pusat Pengajian Kejuteraan Elektrik & Elektronik |
publishDate |
2011 |
url |
http://eprints.usm.my/42799/1/TAY_KAI_MENG.pdf |
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1747821102642495488 |