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Grassmann number

  • Arxiv:2009.05574V4 [Hep-Th] 9 Nov 2020 Predict a New Massless Spin One Boson [The ‘Lorentz’ Boson] Which Should Be Looked for in Experiments

    Arxiv:2009.05574V4 [Hep-Th] 9 Nov 2020 Predict a New Massless Spin One Boson [The ‘Lorentz’ Boson] Which Should Be Looked for in Experiments

  • NP As Minimization of Degree 4 Polynomial, Integration Or Grassmann Number Problem, and New Graph Isomorphism Problem Approac

    NP As Minimization of Degree 4 Polynomial, Integration Or Grassmann Number Problem, and New Graph Isomorphism Problem Approac

  • Gaussian Operator Bases for Correlated Fermions

    Gaussian Operator Bases for Correlated Fermions

  • Classical and Quantum Mechanics Via Supermetrics in Time

    Classical and Quantum Mechanics Via Supermetrics in Time

  • Geometric Approaches to Quantum Field Theory

    Geometric Approaches to Quantum Field Theory

  • Interpreting Supersymmetry

    Interpreting Supersymmetry

  • Observable Algebra

    Observable Algebra

  • Lecture Notes on Supersymmetry

    Lecture Notes on Supersymmetry

  • A Brief Look at Gaussian Integrals

    A Brief Look at Gaussian Integrals

  • Supersymmetry, Nontrivial Fermionic Shell and Nilpotent Mechanics S

    Supersymmetry, Nontrivial Fermionic Shell and Nilpotent Mechanics S

  • Functional Quantization of Spinor Fields

    Functional Quantization of Spinor Fields

  • Gauge and Gravity Amplitudes from Trees to Loops

    Gauge and Gravity Amplitudes from Trees to Loops

  • Entanglement of Grassmannian Coherent States for Multi-Partite N-Level Systems

    Entanglement of Grassmannian Coherent States for Multi-Partite N-Level Systems

  • The Schwarz–Voronov Embedding of Zn

    The Schwarz–Voronov Embedding of Zn

  • Index Theorems and Supersymmetry

    Index Theorems and Supersymmetry

  • Absence of Non-Trivial Supersymmetries and Grassmann

    Absence of Non-Trivial Supersymmetries and Grassmann

  • Path Integrals for Fermions and Supersymmetric Quantum Mechanics (Appunti Per Il Corso Di Fisica Teorica 2 – 2015/16) Fiorenzo Bastianelli

    Path Integrals for Fermions and Supersymmetric Quantum Mechanics (Appunti Per Il Corso Di Fisica Teorica 2 – 2015/16) Fiorenzo Bastianelli

  • Lecture 11 Functional Integral for Fermions

    Lecture 11 Functional Integral for Fermions

Top View
  • N On.,.Anticommutativity As Superspace Cliffordization and PT-Hermitian Hamiltonians
  • Grassmann Phase Space Methods for Fermions: I
  • Grassmann Numbers and Clifford-Jordan
  • Para-Grassmannian Coherent and Squeezed States for Pseudo-Hermitian Q-Oscillator and Their Entanglement
  • The Structure of Superqubit States
  • A Note on the Representation of Clifford Algebra
  • YANG-Mills THEORY in SIX-DIMENSIONAL SUPERSPACE
  • Navigating Collinear Superspace Arxiv:1810.11032V3 [Hep-Th] 24 Mar 2020
  • 2. Point Particles and Clifford Algebra
  • More About the Grassmann Tensor Renormalization Group
  • Supergeometry and Quantum Field Theory, Or: What Is a Classical
  • Cellular Psychology Assumption: Based Upon Exterior Algebra, It Contributes to Explaining the Variability of the Bioeffects of Magnetic and Electromagnetic Fields
  • 1683 Spin 1 Spinor Construction with Clifford Algera and Dirac Spin 1/2
  • Supersymmetries-Mathematics of Supergeometry Annales De L’I
  • Introduction to Quantum Field Theory
  • B2. Fermionic Path Integrals
  • Coherent State of a Weakly Interacting Ultracold Fermi Gas As a Close Analogue of Bose Condensate
  • Geometric Calculus & Differential Forms


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