Search Results (40 titles)

Searched over 21.6 Million titles in 0.22 seconds

 
Smarandache, Florentin (X) English (X) Authors Community (X) World Public Library (X) Education (X)

       
1
|
2
Records: 1 - 20 of 40 - Pages: 
  • Cover Image

Elementary Fuzzy Matrix Theory and Fuzzy Models for Social Scientists

By: Florentin Smarandache
Read More
  • Cover Image

Extenics in Higher Dimensions

By: Florentin Smarandache

... Finite Interval from one dimension (1D) to 2D, 3D, and in general n-D spaces. Then I used the Extenics, together with Victor Vlădăreanu, Mihai Liviu Smarandache, Tudor Păroiu, and Ştefan Vlăduţescu, in 2D and 3D spaces in technology, philosophy, and information theory....

...Contribution to Extenics (Preface by Florentin Smarandache): 4 1. Generalizations of the Distance and Dependent Function in Extenics to 2D, 3D, and n-D, by Florentin Smarandache: 22 2. Applications of Extenics to 2D-Space and 3D-Space, by Florentin Smarandache...

Read More
  • Cover Image

Rank Distance Bicodes and Their Generalization

By: Florentin Smarandache; W. B. Vasantha Kandasamy
Read More
  • Cover Image

N-Linear Algebra of Type 2

By: Florentin Smarandache; W. B. Vasantha Kandasamy
Read More
  • Cover Image

Some Neutrosophic Algebraic Structures and Neutrosophic N-Algebraic Structures

By: Florentin Smarandache; W. B. Vasantha Kandasamy
Read More
  • Cover Image

N-Linear Algebra of Type 1 and Its Applications

By: Florentin Smarandache; W. B. Vasantha Kandasamy
Read More
  • Cover Image

Non-Associative Linear Algebras

By: Florentin Smarandache; W. B. Vasantha Kandasamy
Read More
  • Cover Image

Non Associative Algebraic Structures Using Finite Complex Numbers

By: Florentin Smarandache; W. B. Vasantha Kandasamy

...THEOREM 2.1: Let G = {C(Zn), *, (t, u); t, u ∈ Zn} be a complex modulo integer groupoid. If H ⊆ G is such that H is a Smarandache modulo integer subgroupoid, then G is a Smarandache complex modulo integer groupoid. But every subgroupoid of G need not be a Smarandache complex modulo interger subgroupoid even if G is a Smarandache groupoid. ...

Read More
  • Cover Image

New Classes of Neutrosophic Linear Algebras

By: Florentin Smarandache; W. B. Vasantha Kandasamy
Read More
  • Cover Image

Neutrosophic Rings

By: Florentin Smarandache; W. B. Vasantha Kandasamy
Read More
  • Cover Image

Neutrosophic Interval Bialgebraic Structures

By: Florentin Smarandache; W. B. Vasantha Kandasamy

...roups or neutrosophic biinterval semigroups. We derive results pertaining to them. The new notion of quasi bisubsemigroups and ideals are introduced. Smarandache interval neutrosophic bisemigroups are also introduced and analysed. Also notions like neutrosophic interval bigroups and their substructures are studied in section two of this chapter. Neutrosophic interval bigro...

Read More
  • Cover Image

Neutrosophic Bilinear Algebras and Their Generalizations

By: Florentin Smarandache; W. B. Vasantha Kandasamy
Read More
  • Cover Image

Natural Product Xn On Matrices

By: Florentin Smarandache; W. B. Vasantha Kandasamy

...t defined on column matrices, m * n (m ≠ n) matrices. This extension is the same in case of row matrices. We make use of the notion of semigroups and Smarandache semigroups. Also the notion of semirings, Smarandache semirings, semi vector spaces and semifields are used....

Read More
  • Cover Image

Groups as Graphs

By: Florentin Smarandache; W. B. Vasantha Kandasamy
Read More
  • Cover Image

Auxiliary Information and A Priori Values in Construction of Improved Estimators

By: Florentin Smarandache; Rajesh Singh
Read More
  • Cover Image

Dual Numbers

By: Florentin Smarandache; W. B. Vasantha Kandasamy
Read More
  • Cover Image

Exploring the Extension of Natural Operations on Intervals, Matrices and Complex Numbers

By: Florentin Smarandache; W. B. Vasantha Kandasamy
Read More
  • Cover Image

Finite Neutrosophic Complex Numbers

By: Florentin Smarandache; W. B. Vasantha Kandasamy
Read More
  • Cover Image

Definitions, Solved and Unsolved Problems, Conjectures, and Theorems in Number Theory and Geometry

By: Florentin Smarandache; M L. Perez, Editor

...Florentin Smarandache, an American mathematician of Romanian descent has generated a vast variety of mathematical problems. Some problems are easy, others medium, but many are interesting or unsolved and this is the reason wh...

Read More
  • Cover Image

Quantization and Discretization at Large Scales

By: Florentin Smarandache, Editor; V. Christianto, Editor

...cs, and therefore we can think that the quantization of orbit distances can be caused by superfluid helium quantization. This issue is explored by F. Smarandache and V. Christianto. Moreover, F. Smarandache also discusses possible new era of research that is pertaining to superluminal physics and instantaneous physics. Ion Patrascu and D. Rabounski discuss superluminality ...

...RN. (I. Patrascu) Progress in Physics Vol.4, 2011...................127 Superluminal physics and Instantaneous physics as new trends in research (F. Smarandache) ...................129 The Hypergeometrical Universe: Cosmology and Standard Model. (M.A. Pereira). Jan. 2012...................134 On astrometric data and time-varying sun earth distance in light of Carmeli me...

Read More
  • Cover Image

Research on Number Theory and Smarandache Notions : Proceedings of the Fifth International Conference on Number Theory and Smarandache Notions

By: Florentin Smarandache; Zhang Wenpeng, Editor

...This book contains 23 papers, most of which were written by participants to the fifth International Conference on Number Theory and Smarandache Notions held in Shangluo University, China, in March, 2009. In this Conference, several professors gave a talk on Smarandache Notions and many participants lectured on them both extensively and intensively. All th...

...J. Wang : An equation related to the Smarandache power function 1 X. Lu and J. Hu : On the F.Smarandache 3n-digital sequence 5 B. Cheng : An equation involving the Smarandache double factorial function and Euler function 8 A. A. K. Majumdar : S-perfect and c...

Read More
  • Cover Image

Innovative Uses of Matrices

By: Florentin Smarandache; W. B. Vasantha Kandasamy
Read More
  • Cover Image

Fuzzy Analysis of School Dropouts and Their Life After

By: Florentin Smarandache; W. B. Vasantha Kandasamy
Read More
  • Cover Image

Erasure Techniques in MRD Codes

By: Florentin Smarandache; W. B. Vasantha Kandasamy
Read More
  • Cover Image

Artificial Intelligence and Responsive Optimization (Second Edition)

By: Florentin Smarandache; M. Khoshnevisan
Read More
  • Cover Image

Vedic Mathematics : 'Vedic' or 'Mathematics' : A Fuzzy & Neutrosophic Analysis

By: Florentin Smarandache; W. B. Vasantha Kandasamy
Read More
  • Cover Image

Neutrality and Many-Valued Logics

By: Florentin Smarandache; Andrew Schumann
Read More
  • Cover Image

Quantization in Astrophysics, Brownian Motion, and Supersymmetry

By: Florentin Smarandache, Editor; V. Christianto, Editor
Read More
  • Cover Image

Fuzzy Linguistic Topological Spaces

By: Florentin Smarandache; W. B. Vasantha Kandasamy
Read More
  • Cover Image

Cultural Advantages for Cities : An Alternative for Developing Countries

By: Florentin Smarandache; V. Christianto
Read More
  • Cover Image

Neutrosophic Book Series : Neutrosophic Methods in General Relativity : Volume 10

By: Florentin Smarandache; Dmitri Rabounski

...c to the General Theory of Relativity to obtain a generalisation of Einstein’s four dimensional pseudo-Riemannian differentiable manifold in terms of Smarandache Geometry (Smarandache manifolds), by which new classes of relativistic particles and non-quantum teleportation are developed....

Read More
  • Cover Image

Introduction to N-Adaptive Fuzzy Models to Analyze Public Opinion on Aids

By: Florentin Smarandache; W. B. Vasantha Kandasamy
Read More
  • Cover Image

Fuzzy Interval Matrices, Neutrosophic Interval Matrices and Their Applications

By: Florentin Smarandache; W. B. Vasantha Kandasamy
Read More
  • Cover Image

Multi-Valued Logic, Neutrosophy, and Schrödinger Equation

By: Florentin Smarandache; V. Christianto
Read More
  • Cover Image

Advances and Applications of DSmT for Information Fusion (Collected Works) : Volume 3

By: Florentin Smarandache; Jean Dezert

...Part I Advances on DSmT 1 Chapter 1 An introduction to DSmT 3 by J. Dezert and F. Smarandache 1.1 Introduction . . . . . . . . . . 4 1.2 Foundations of DSmT . . . . . . . . . 4 1.2.1 The power set, hyper-power set and super-power set . . 6 1.2.2 Notion of free and hybrid DSm models . . . . 18 1.2.3 Ge...

Read More
  • Cover Image

Advances and Applications of DSmT for Information Fusion (Collected Works) : Volume 2

By: Florentin Smarandache; Jean Dezert

...This second book devoted on advances and applications of Dezert-Smarandache Theory (DSmT) for information fusion collects recent papers from different researchers working in engineering and mathematics. Part 1 of this book presents the current state-of-the-art on theoretical investigation...

...Preamble iii Prefaces v Part I Advances on DSmT 1 Chapter 1 Proportional Conflict Redistribution Rules for Information Fusion 3 by Florentin Smarandache and Jean Dezert 1.1 Introduction . . . . . . . . . . . 3 1.2 The principal rules of combination . . . . . . . 6 1.2.1 Notion of total and partial conflicting masses . . . . . 6 1.2.2 The conjunctive ...

Read More
  • Cover Image

Advances and Applications of DSmT for Information Fusion (Collected Works) : Volume 1

By: Florentin Smarandache; Jean Dezert

...n the information provided by the sources is both uncertain and (highly) conflicting. This approach, known in literature as DSmT (standing for Dezert-Smarandache Theory), proposes new useful rules of combinations. We gathered in this volume a presentation of DSmT from the beginning to the latest development. Part 1 of this book presents the current state-of-the-art on theo...

...57 8.2.1 Preliminary: about probability . . . 157 8.2.2 Dempster Shafer Theory . . . . 161 8.2.3 Transferable Belief Model . . . . 162 8.3 Dezert Smarandache Theory (DSmT) . . . 163 8.3.1 Dezert Smarandache model . . . . 164 8.3.2 Fusion rule . . . . . 166 8.4 Probability over logical propositions . . . . 167 8.4.1 Definition . . . . . 167 8.4.2 Property . . . . ....

Read More
  • Cover Image

DSm Super Vector Space of Refined Labels : Volume 2

By: W. B. Vasantha Kandasamy; Florentin Smarandache
Read More
  • Cover Image

Algebraic Structures Using Super Interval Matrices

By: W. B. Vasantha Kandasamy; Florentin Smarandache
Read More
  • Cover Image

DSm Vector Spaces of Refined Labels

By: W. B. Vasantha Kandasamy; Florentin Smarandache
Read More
       
1
|
2
Records: 1 - 20 of 40 - Pages: 
 
 





Copyright © World Library Foundation. All rights reserved. eBooks from Project Gutenberg are sponsored by the World Library Foundation,
a 501c(4) Member's Support Non-Profit Organization, and is NOT affiliated with any governmental agency or department.