Skip to main content
replaced the link to the arXiv front end; see https://meta.mathoverflow.net/questions/5124/is-it-time-to-replace-links-to-the-ucdavis-arxiv-frontend
Source Link

Fresh from the oven:

A Polynomial Time Algorithm for Lossy Population RecoveryA Polynomial Time Algorithm for Lossy Population Recovery By: Ankur Moitra, Michael Saks

Quoting from the paper: "Here we will prove the uncertainty principle stated in the previous section using tools from complex analysis. Perhaps one of the most useful theorems in understanding the rate of growth of holomorphic functions in the complex plane is Hadamard’s Three Circle Theorem..."

Fresh from the oven:

A Polynomial Time Algorithm for Lossy Population Recovery By: Ankur Moitra, Michael Saks

Quoting from the paper: "Here we will prove the uncertainty principle stated in the previous section using tools from complex analysis. Perhaps one of the most useful theorems in understanding the rate of growth of holomorphic functions in the complex plane is Hadamard’s Three Circle Theorem..."

Fresh from the oven:

A Polynomial Time Algorithm for Lossy Population Recovery By: Ankur Moitra, Michael Saks

Quoting from the paper: "Here we will prove the uncertainty principle stated in the previous section using tools from complex analysis. Perhaps one of the most useful theorems in understanding the rate of growth of holomorphic functions in the complex plane is Hadamard’s Three Circle Theorem..."

Source Link
Gil Kalai
  • 5.8k
  • 37
  • 74

Fresh from the oven:

A Polynomial Time Algorithm for Lossy Population Recovery By: Ankur Moitra, Michael Saks

Quoting from the paper: "Here we will prove the uncertainty principle stated in the previous section using tools from complex analysis. Perhaps one of the most useful theorems in understanding the rate of growth of holomorphic functions in the complex plane is Hadamard’s Three Circle Theorem..."