Mathematics | Fuzzy logic

Fuzzy differential inclusion

Fuzzy differential inclusion is tha culmination of Fuzzy concept and Differential inclusion introduced by Lotfi A. Zadeh which became popular.,, , f(t,x(t)] is a fuzzy valued continuous function on euclidian space which is collection of all normal, upper semi-continuous, Convex set ,Compact space , supported fuzzy subsets of . (Wikipedia).

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B22 Introduction to Substitutions

An overview of the three type of substitutions as a new method of solving linear, exact, and "almost" separable differential equations.

From playlist Differential Equations

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Integration 4 The Definite Integral Part 3 Example 1

An example using the definite integral.

From playlist Integration

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Morrey's conjecture - László Székelyhidi

Members’ Colloquium Topic: Morrey's conjecture Speaker: László Székelyhidi Affiliation: University of Leipzig; Distinguished Visiting Professor, School of Mathematics Date: February 14, 2022 Morrey’s conjecture arose from a rather innocent looking question in 1952: is there a local condi

From playlist Mathematics

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Integration 4 The Definite Integral Part 3 Example 3

Working through another example using the definite integral.

From playlist Integration

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Determine if the Functions are Linearly Independent or Linearly Dependent

Please Subscribe here, thank you!!! https://goo.gl/JQ8Nys How to determine if three functions are linearly independent or linearly dependent using the definition.

From playlist Differential Equations

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Daniel Ranard - QCAs and approximate locality - IPAM at UCLA

Recorded 01 September 2021. Daniel Ranard of the Massachusetts Institute of Technology presents "QCAs and approximate locality" during IPAM's Graduate Summer School: Mathematics of Topological Phases of Matter. Abstract: "Unitary evolutions of quantum lattice systems that preserve locality

From playlist Graduate Summer School 2021: Mathematics of Topological Phases of Matter

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Introduction to Differential Inequalities

What is a differential inequality and how are they useful? Inequalities are a very practical part of mathematics: They give us an idea of the size of things -- an estimate. They can give us a location for things. It is usually far easier to satisfy assumptions involving inequalities t

From playlist Advanced Studies in Ordinary Differential Equations

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COMPARE Deloitte to Accenture on TechTrends2021 - 3D visualization (UMAP and HDBSCAN)

Code our own AI and analyse 3K sentences of Accenture's and Deloitte's Tech21 for wealth creating companies. Start with BERT (Transformer based) pre-trained models, apply sentence embedding, utilize mathematical topology insights (UMAP) and cluster sentences with a noise-aware cluster al

From playlist Create insights into complex topics with AI

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SEM132 - Vagueness

This E-Lecture is a continuation of "Ambiguity". Prof. Handke discusses and exemplifies the types of vagueness including some general problems, such as, the fuzziness of boundaries or habitual use.

From playlist VLC103 - The Nature of Meaning

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Ruzena Bajcsy: "History of Modeling Driving and Drivers Using Control Theory and Safety"

Mathematical Challenges and Opportunities for Autonomous Vehicles 2020 Workshop II: Safe Operation of Connected and Autonomous Vehicle Fleets "History of Modeling Driving and Drivers Using Control Theory and Safety" Ruzena Bajcsy - University of California, Berkeley (UC Berkeley), CITRIS

From playlist Mathematical Challenges and Opportunities for Autonomous Vehicles 2020

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MAST30026 Lecture 12: Function spaces (Part 2)

The aim of this lecture was to motivate the definition of the compact-open topology on function spaces, via the adjunction property. I explained how any topology making the adjunction property true must include a certain class of open sets, which we will define next lecture to be a sub-bas

From playlist MAST30026 Metric and Hilbert spaces

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The Distribution of Dark Matter in Galaxies : from observations to cosmological sim..by Mousumi Das

PROGRAM LESS TRAVELLED PATH TO THE DARK UNIVERSE ORGANIZERS: Arka Banerjee (IISER Pune), Subinoy Das (IIA, Bangalore), Koushik Dutta (IISER, Kolkata), Raghavan Rangarajan (Ahmedabad University) and Vikram Rentala (IIT Bombay) DATE & TIME: 13 March 2023 to 24 March 2023 VENUE: Ramanujan

From playlist LESS TRAVELLED PATH TO THE DARK UNIVERSE

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Amine Marrakchi - Le problème du bicentralisateur de Connes

À la fin des années 1970, Connes formula une conjecture portant sur les facteurs de type III1 connue sous le nom de "problème du bicentralisateur" et montra qu'une solution positive à ce problème permettrait de prouver l'unicité du facteur moyennable de type III1. Cette conjecture de Conne

From playlist Annual meeting “Arbre de Noël du GDR Géométrie non-commutative”

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B23 Example problem solving for a homogeneous DE

The first substitution changes a DE in differential form that could not otherwise be solved (it is not exact, nor can it be changed into an exact equation by using an integrating factor) into a DE in which separation of variables can be applied. Make sure the DE is homogeneous, though.

From playlist Differential Equations

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Find the particular solution given the conditions and second derivative

Learn how to solve the particular solution of differential equations. A differential equation is an equation that relates a function with its derivatives. The solution to a differential equation involves two parts: the general solution and the particular solution. The general solution give

From playlist Solve Differential Equation (Particular Solution) #Integration

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Fabio Nobile: Polynomial Approximation of Random PDEs by discrete least squares with observations in

Fabio Nobile: Polynomial Approximation of Random PDEs by discrete least squares with observations in random points Abstract: We consider a general problem F(u,y)=0 where u is the unknown solution, possibly Hilbert space valued, and y a set of uncertain parameters. We specifically address

From playlist HIM Lectures: Trimester Program "Mathematics of Signal Processing"

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Definite Integral Using Limit Definition

Please Subscribe here, thank you!!! https://goo.gl/JQ8Nys Definite Integral Using Limit Definition. In this video we compute a definite integral using the limit definition.

From playlist Calculus

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DEFCON 14: The Evolving Art of Fuzzing

Speaker: Jared DeMott, Vulnerability Researcher, Applied Security, Inc. Abstract: The Evolving Art of Fuzzing will be a technical talk detailing the current state of fuzzing and describing cutting edge techniques. Fuzzer types, metrics, and future research will be presented. Also, three o

From playlist DEFCON 14

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Integration 4 The Definite Integral Part 3 Example 4

Working through another example using the definite integral.

From playlist Integration

Related pages

Compact space | Neural network | Probability theory | Fuzzy concept | Artificial intelligence | Differential inclusion | Stochastic process | Convex set