activity
20102026
most citedToward Better Depth Lower Bounds: A KRW-like theorem for Strong Composition

2 citations · 2 across the 6 of their papers we have counts for

collaborators

10 papers

cs.AI2026

OSFP4: Joint Optimization of Diagonal Smoothing and Block Scales for NVFP4 Quantization

Neriah Ben David, Ori Meir, Or Ordentlich

NVFP4 is an attractive datatype for large language model (LLM) inference, offering compact storage and native tensor-core acceleration. However, preserving accuracy using NVFP4 req…

cs.CC2024

Lifting with Inner Functions of Polynomial Discrepancy

Yahel Manor, Or Meir

Lifting theorems are theorems that bound the communication complexity of a composed function in terms of the query complexity of and the communication complexity…

cs.CC2023★ 2 cited

Toward Better Depth Lower Bounds: A KRW-like theorem for Strong Composition

Or Meir

One of the major open problems in complexity theory is proving super-logarithmic lower bounds on the depth of circuits (i.e., ). Karchmer, R…

cs.CC2020

Shrinkage under Random Projections, and Cubic Formula Lower Bounds for

Yuval Filmus, Or Meir, Avishay Tal

Håstad showed that any De Morgan formula (composed of AND, OR and NOT gates) shrinks by a factor of under a random restriction…

cs.CC2020

KRW Composition Theorems via Lifting

Susanna F. de Rezende, Or Meir, Jakob Nordström +2

One of the major open problems in complexity theory is proving super-logarithmic lower bounds on the depth of circuits (i.e., ). Karchmer, Raz…

cs.CC2020

Nullstellensatz Size-Degree Trade-offs from Reversible Pebbling

Susanna F. de Rezende, Or Meir, Jakob Nordström +1

We establish an exactly tight relation between reversible pebblings of graphs and Nullstellensatz refutations of pebbling formulas, showing that a graph can be reversibly pebbl…