Pages that link to "Item:Q3119963"
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The following pages link to A combinatorial matrix approach for the generation of vacuum Feynman graphs multiplicities in $\phi^{4}$ theory (Q3119963):
Displaying 7 items.
- Recursive graphical construction of tadpole-free Feynman diagrams and their weights in \(\phi^4\)-theory (Q2754478) (← links)
- Recursive construction of Feynman graphs in spontaneously broken \(O(N)\)-symmetric \(\phi^4\)-theory (Q2754479) (← links)
- Permutation invariant Gaussian two-matrix models (Q5049961) (← links)
- A recursive enumeration of connected Feynman diagrams with an arbitrary number of external legs in the fermionic non-relativistic interacting gas (Q5058346) (← links)
- An exact solution method for the enumeration of connected Feynman diagrams (Q5059814) (← links)
- Quantum mechanics of bipartite ribbon graphs: integrality, lattices and Kronecker coefficients (Q6042827) (← links)
- Enumeration of multi-rooted plane trees (Q6541083) (← links)
