Articles — Math

Articles tagged Math

Show all Articles

Uncertainty and symmetry
Uncertainty and symmetry
We'll show that probability and uncertainty can be convert each other through quadratic equation. And, we'll also show that the quadratic equation can be transform to homogeneous equation, and some assumptions generate symmetric forms.
Shun Sugiyama
Edge-Disjoint Tree Realization of Tree Degree Matrices that avoid routine induction
Edge-Disjoint Tree Realization of Tree Degree Matrices that avoid routine induction
Identifying whether a degree matrix has an edge-disjoint realization is an NP-hard problem. In comparison, identifying whether a tree degree matrix has an edge-disjoint realization is easier, but the task is still challenging. In 1975, a sufficient condition for the tree degree matrices with three rows has been found, but the condition has not been improved since. This paper contains an essential part of the proof which improves the sufficient condition.
Ian Seong
V-Formation as Optimal Control
V-Formation as Optimal Control
We present a new formulation of the V-formation problem for migrating birds in terms of model predictive control (MPC).
Junxing
FSU-MATH2300-Project7
FSU-MATH2300-Project7
The last project in Calculus 1 at Fitchburg State. Students work through steps to develop two different formulations of Simpson's Rule for estimating integrals.
Sarah Wright
Lecturas de Métodos Estadísticos Multivariantes
Lecturas de Métodos Estadísticos Multivariantes
Lecturas tomadas de la clase de M.Sc. Fidel Ordoñez, Carrera de Matemática UNAH, 2014
Mauricio Zelaya Aguilar
FSU-MATH2400-Project6
FSU-MATH2400-Project6
In this calculus project, students use infinite series to investigate Euler's Equation: $e^{i\pi} + 1 = 0$.
Sarah Wright
The Schroeder-Bernstein theorem
The Schroeder-Bernstein theorem
The Schroeder-Bernstein theorem
Parth Mehta
FSU-MATH2400-Project4
FSU-MATH2400-Project4
This project introduces the idea of recursive sequences. Students then prove that a given recursive sequence converges and find its limit. The final portion of the project is a derivation and investigation of the Fibonacci Sequence and the Golden Ratio.
Sarah Wright

Related Tags

PortugueseRésumé / CVPosterNewsletterHandoutTufteBosnianResearch DiaryInternational LanguagesTikZCommentingBibliographyUniversityFontsHomework AssignmentQuiz, Test, ExamAlgorithmTablesCzechDynamic FiguresConference PaperConference PresentationElectronicsTutorialPhysicsSource Code ListingSwedishFrenchPortuguese (Brazilian)GreekGetting StartedePubEssayExamSpanishGermanLuaLaTeXBrochurePresentationAcademic JournalThesisProject / Lab ReportBookCambridge UniversityKoreanNorwegianPolishMatricesBoise State UniversityFinnishBeamerXeLaTeXArabicChartsMATLABTwo-columnUniversity of Texas at AustinRomanianUniversity of CopenhagenUniversity of ReadingJapaneseIEEE (all)Worcester Polytechnic Institute (WPI)Universidade Federal do Rio Grande do SulVietnameseChineseFractalsIndian Institute of Technology MadrasUniversidade de São PauloCatalanCardiff UniversityFlorida State UniversityBloomsburg University of PennsylvaniaPontificia Universidad Católica de ChileRussianMoscow Aviation InstitutediacrTechResearch ProposalUniversidad Tecnológica de BolívarAmerican Physical Society (APS)PuzzleJournal of Statististical SoftwareLecture NotesUniversidad Nacional Autónoma de HondurasInstituto de Matemática e Estatística (IME-USP)DutchCheat sheetAdelphi UniversityWileyIcelandicUniversidade Federal de Ouro PretoAstronomy & AstrophysicsMasaryk UniversityWelshDePaul UniversityBahasa IndonesiaTurkishRoyal Statistical SocietyUniversité Laval SlovakUniversity of PennsylvaniaHungarianUniversity of WaterlooSociety for Industrial and Applied MathematicsTeaching Plan & SyllabusUniversity of OsloMongolianNortheastern UniversityManchester Metropolitan University