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Better Pseudodistributions and Derandomization for Space-Bounded Computation
STOC 2020 - Workshop 6: Derandomizing Space-Bounded Computation
Pseudorandom Generators and Small-Space Derandomization
Pseudorandom Generators and Small-Space Derandomization
Hitting sets give two-sided derandomization of small space - William Hoza
Derandomization via Robust Algebraic Circuit Lower Bounds
Typically Correct Derandomization for Small Time and Space (CCC 2019)
Derandomization from Circuit Lower Bounds I
Derandomization from Algebraic Hardness: Treading the Borders
Linear-Algebraic Pseudorandomness: Subspace Designs and Dimension Expanders
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Better Pseudodistributions and Derandomization for Space-Bounded Computation

Better Pseudodistributions and Derandomization for Space-Bounded Computation

Read more details and related context about Better Pseudodistributions and Derandomization for Space-Bounded Computation.

STOC 2020 - Workshop 6: Derandomizing Space-Bounded Computation

STOC 2020 - Workshop 6: Derandomizing Space-Bounded Computation

STOC 2020 - Workshop 6: Derandomizing Space-Bounded Computation

Pseudorandom Generators and Small-Space Derandomization

Pseudorandom Generators and Small-Space Derandomization

Read more details and related context about Pseudorandom Generators and Small-Space Derandomization.

Pseudorandom Generators and Small-Space Derandomization

Pseudorandom Generators and Small-Space Derandomization

William Hoza (Simons Institute) Meet the Fellows Welcome Event.

Hitting sets give two-sided derandomization of small space - William Hoza

Hitting sets give two-sided derandomization of small space - William Hoza

Read more details and related context about Hitting sets give two-sided derandomization of small space - William Hoza.

Derandomization via Robust Algebraic Circuit Lower Bounds

Derandomization via Robust Algebraic Circuit Lower Bounds

Michael Forbes, Princeton University Connections Between Algorithm Design and Complexity Theory ...

Typically Correct Derandomization for Small Time and Space (CCC 2019)

Typically Correct Derandomization for Small Time and Space (CCC 2019)

Author / speaker: William M. Hoza Abstract: Suppose a language L can be decided by a

Derandomization from Circuit Lower Bounds I

Derandomization from Circuit Lower Bounds I

Read more details and related context about Derandomization from Circuit Lower Bounds I.

Derandomization from Algebraic Hardness: Treading the Borders

Derandomization from Algebraic Hardness: Treading the Borders

Zeyu Guo, Mrinal Kumar, Ramprasad Saptharishi, Noam Solomon.

Linear-Algebraic Pseudorandomness: Subspace Designs and Dimension Expanders

Linear-Algebraic Pseudorandomness: Subspace Designs and Dimension Expanders

Read more details and related context about Linear-Algebraic Pseudorandomness: Subspace Designs and Dimension Expanders.