Conformal Ward And BPZ Identities For Liouville Quantum Field Theory, Quantum Algorithms And The Finite Element Method, Quantum Algorithms And The Finite Element Method, QRWS-Based PRNG Provides A New Clue To Construct PRNGS, PRINGS Are Usually Slower, Du

K.N.P. Kumar

Abstract


We study the following system and its concatenate properties: Conformal Ward And BPZ Identities For Liouville Quantum Field Theory, Quantum Algorithms And The Finite Element Method, Quantum Algorithms And The Finite Element Method, QRWS-Based PRNG Provides A New Clue To Construct PRNGS, PRINGS Are Usually Slower, Due To Heavy Computational Instructions, Chaos-Based PRNGS, Chaotic Behavior Of Quantum Random Walks, Volatility Clustering In Financial Markets, Efficient Exposure Computation By Risk Factor Decomposition, Inverse Optimization Of Convex Risk Functions, Smoothing The Payoff For Efficient Computation Of Basket Option Prices, Identification Of Market Trends With String And D2-Brane Maps Key Words: String And D2-Brane Maps, Quantum Algorithms, QRWS-Based PRNG

 

The full paper: http://www.iiste.org/PDFshare/APTA-PAGENO-629539-635862.pdf



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