Mathematics – Functional Analysis
Scientist
Mathematics
Functional Analysis
Scientist
A unifying approach to software and hardware design for scientific calculations and idempotent mathematics
Approximate construction of rational approximations and the effect of error autocorrection. Applications
Approximate rational arithmetics and arbitrary precision computations
Correspondence principle for idempotent calculus and some computer applications
Exact interval solutions to the discrete Bellman equation and polynomial complexity of problems in interval idempotent linear algebra
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