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DiagrammaticComputation

Guides

  • DiagramConversion
  • DiagramDrawing
  • DiagramGrid
  • DiagramRewriting
  • Diagrams
  • DiagramSurgery
  • FeynmanDiagrams
  • Ports

Tech Notes

  • Diagram Examples
  • Introduction to Diagrammatic Computation
  • Rewriting Diagrams

Symbols

  • AnnihilationRule
  • CapDiagram
  • ColumnDiagram
  • CommutationRule
  • CopyDiagram
  • CupDiagram
  • DiagramArrange
  • DiagramAssignPorts
  • DiagramCases
  • DiagramComposition
  • DiagramCopySplit
  • DiagramDecompose
  • DiagramDelete
  • DiagramDraw
  • DiagramDual
  • DiagramExpressionReplace
  • DiagramExtract
  • DiagramFlip
  • DiagramFunction
  • DiagramGraphics
  • DiagramGraphSimplify
  • DiagramGridHeight
  • DiagramGrid
  • DiagramGridTree
  • DiagramGridWidthHeight
  • DiagramGridWidth
  • DiagramHypergraph
  • DiagramHypergraphRule
  • DiagramInsert
  • DiagramMapAt
  • DiagramMap
  • DiagramMatchPorts
  • Diagram
  • DiagramNestReplace
  • DiagramNetwork
  • DiagramPattern
  • DiagramPermute
  • DiagramPosition
  • DiagramPositions
  • DiagramProduct
  • DiagramQ
  • DiagramReplaceList
  • DiagramReplace
  • DiagramReplacePart
  • DiagramReverse
  • DiagramRightComposition
  • DiagramRule
  • DiagramsFreePorts
  • DiagramsGraph
  • DiagramsNetGraph
  • DiagramSplit
  • DiagramsPortGraph
  • DiagramSubdiagrams
  • DiagramSum
  • DiagramTensor
  • DuplicateAnnihilationRule
  • DuplicateEraserRule
  • EmptyDiagram
  • EmptyDiagramQ
  • EmptyPortQ
  • EraserAnnihilationRule
  • EraserDiagram
  • EraserRule
  • FeynArtsTopologyGraphics
  • FeynmanDiagram
  • GridInputPorts
  • GridOutputPorts
  • IdentityDiagram
  • MergeDiagram
  • PermutationDiagram
  • PortDual
  • PortMinus
  • Port
  • PortNeutral
  • PortPower
  • PortProduct
  • PortQ
  • PortSum
  • PropagationRule
  • RemoveDiagramRule
  • RowDiagram
  • SimplifyDiagram
  • SingletonDiagram
  • SpiderDiagram
  • TagPort
  • TensorDiagram
  • ToDiagram
  • ToDiagramNetwork
  • TopologyGraphics
  • TopologyGraph
  • TopologyGraphs
  • UntagPort
  • WigglyArcFunction
  • ZeroDiagram
  • ZeroPortQ
FeynmanDiagrams
Feynman diagrams are a particular use of the diagrammatic calculus where vertices are field interactions and edges (wires) are propagators. These functions bridge
FeynArts
and the diagram representation: topologies created with
FeynArts`CreateTopologies
(optionally with field insertions from
FeynArts`InsertFields
) convert to graphs and on to
Diagram
networks, with propagators drawn in the conventional wiggly / dashed / solid-line styles. FeynArts must be installed and loaded for these functions to operate.
FeynmanDiagram
— — construct a diagram network from a topology graph
TopologyGraph
— — convert a FeynArts topology to a graph
TopologyGraphs
— — convert a FeynArts topology list, one graph per field insertion
TopologyGraphics
— — FeynArts graphics data for a topology with insertions
FeynArtsTopologyGraphics
— — render a topology in the FeynArts house style
WigglyArcFunction
— — propagator line-style function (straight, dashed, wiggly, helix)
RelatedGuides
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Diagrams
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