Title: Quantum deformation theory Abstract: Quantum deformation theory is based on the Quantum Master Equation (QME), also known as the Batalin-Vilkovisky (BV) Master Equation: d S h \Delta S 1 2 {S,S} = 0, inasmuch - Batalin - Document - PDFSEARCH.IO

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	Title: Quantum deformation theory Abstract: Quantum deformation theory is based on the Quantum Master Equation (QME), also known as the Batalin-Vilkovisky (BV) Master Equation: d S + h \Delta S + 1/2 {S,S} = 0, inasmuch Add to Reading List Document Date: 2011-05-11 13:05:15 Open Document File Size: 28,27 KB Share Result on Facebook Company Goldman / Differential BV / / SocialTag Solid mechanics Quantum field theory Theoretical physics Symplectic geometry Batalin–Vilkovisky formalism Deformation theory Plasticity Quantum KZ equations Quantization Physics

Title: Quantum deformation theory Abstract: Quantum deformation theory is based on the Quantum Master Equation (QME), also known as the Batalin-Vilkovisky (BV) Master Equation: d S + h \Delta S + 1/2 {S,S} = 0, inasmuch Add to Reading List