On the Schild action for D=0 and D=1 strings

Abstract

It is shown that the integration measure over the matrix $Y$ in the matrix representation of the Schild action can be fixed by comparing the Schild matrix model with the random lattice string model for D=0. It is further checked that the given measure is consistent with the case D=1 as well.

12pp, latex file. Minor corrections

References in corpus (3)

• Schild Action and Space-Time Uncertainty Principle in String Theory
• A Possible IIB Superstring Matrix Model with Euler Characteristic and a Double Scaling Limit
• Random lattice strings vs. type IIB matrix models

Cited by in corpus (2)

• Non-commutative Weitzenboeck geometry, gerbe modules, and WZW branes
• Oscillating D-Strings from IIB Matrix Theory