beyond complex langevin equations: positive representation of a class of complex measures

beyond complex langevin equations: positive representation of a class of complex measures

;Seiler Erhard;Wosiek Jacek
utilitas mathematica 2018 Vol. 175 pp. 11004-
15
erhard2018epjbeyond

Abstract

A positive representation for a set of complex densities is constructed. In particular, complex measures on a direct product of U(1) groups are studied. After identifying general conditions which such representations should satisfy, several concrete realizations are proposed. Their utility is illustrated in few concrete examples representing problems in abelian lattice gauge theories.

Keywords

Citation

ID: 187908
Ref Key: erhard2018epjbeyond
Use this key to autocite in SciMatic or Thesis Manager

References

Blockchain Verification

Account:
NFT Contract Address:
0x95644003c57E6F55A65596E3D9Eac6813e3566dA
Article ID:
187908
Unique Identifier:
10.1051/epjconf/201817511004
Network:
Scimatic Chain (ID: 481)
Loading...
Blockchain Readiness Checklist
Authors
Abstract
Journal Name
Year
Title
5/5
Creates 1,000,000 NFT tokens for this article
Token Features:
  • ERC-1155 Standard NFT
  • 1 Million Supply per Article
  • Transferable via MetaMask
  • Permanent Blockchain Record
Blockchain QR Code
Scan with Saymatik Web3.0 Wallet

Saymatik Web3.0 Wallet