Hadronic currents for ${\tau }^{-}\to {\pi }^{-}{\pi }^0{\nu }_{\tau }$ and other decays of interest in TAUOLA

Abstract

A new set of hadronic form factors, which has been implemented in TAUOLA, is described.

4 pages, no figures. Talk given in the 'From PHI to PSI 2011' Conference (Novosibirsk, Russia). To appear in the Proceedings

References in corpus (12)

• Lepton flavour violating semileptonic tau decays in constrained MSSM-seesaw scenarios
• Spectral distribution for the decay tau -> nu_tau K pi
• K pi vector form factor, dispersive constraints and tau -> nu_tau K pi decays
• Long-distance radiative corrections to the di-pion tau lepton decay
• What can be learned from the Belle spectrum for the decay tau- -> nu_tau K_S pi-
• Analyticity constraints on the strangeness changing vector current and applications to $\tau \to K\pi {\nu }_{\tau }$, $\tau \to K\pi \pi {\nu }_{\tau }$
• K pi vector form factor constrained by tau ---> K pi nu_tau and K_l3 decays
• Search for CP Violation in the Decay tau- -> pi- K^0_S (>= 0 pi0) nu_tau
• Tau Physics: Theory Overview
• Hadronic decays of the tau lepton: Theoretical outlook
• A proposal for improving the hadronization of QCD currents in TAUOLA
• The Kpi vector form factor and constraints from Kl3 decays

Cited by in corpus (8)

• omega --> pi0 gamma* and phi --> pi0 gamma* Transition form factors in dispersion theory
• Resonance chiral Lagrangian currents and tau decay Monte Carlo
• On the transition form factors of the axial-vector resonance $f_1(1285)$ and its decay into $e^{+}{e}^{-}$
• Dispersive representation of the pion vector form factor in $\tau \to \pi \pi {\nu }_{\tau }$ decays
• Resonance Chiral Lagrangian analysis of ${\tau }^{-}\to {\eta }^{(\prime )}{\pi }^{-}{\pi }^0{\nu }_{\tau }$ decays
• Dispersive analysis of the $J/\psi \to {\pi }^0{\gamma }^{\ast }$ transition form factor with $\rho$-$\omega$ mixing effects
• Dispersive Analysis of $D$- and $B$-Meson Form Factors with Chiral and Heavy-Quark Constraints
• Dispersive analysis of ${\tau }^{-}\to {\pi }^{-}{\pi }^0{\nu }_{\tau }$ Belle data