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Ora Nova Fandina
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2020 – today
- 2023
- [c9]Ora Nova Fandina, Mikael Møller Høgsgaard, Kasper Green Larsen:
The Fast Johnson-Lindenstrauss Transform Is Even Faster. ICML 2023: 9689-9715 - [c8]Ora Nova Fandina, Mikael Møller Høgsgaard, Kasper Green Larsen:
Barriers for Faster Dimensionality Reduction. STACS 2023: 31:1-31:15 - [i6]George Kour, Marcel Zalmanovici, Naama Zwerdling, Esther Goldbraich, Ora Nova Fandina, Ateret Anaby-Tavor, Orna Raz, Eitan Farchi:
Unveiling Safety Vulnerabilities of Large Language Models. CoRR abs/2311.04124 (2023) - 2022
- [j2]Yair Bartal, Ora Nova Fandina
, Ofer Neiman
:
Covering metric spaces by few trees. J. Comput. Syst. Sci. 130: 26-42 (2022) - [c7]Yair Bartal, Ora Nova Fandina, Kasper Green Larsen:
Optimality of the Johnson-Lindenstrauss Dimensionality Reduction for Practical Measures. SoCG 2022: 13:1-13:16 - [i5]Ora Nova Fandina, Mikael Møller Høgsgaard, Kasper Green Larsen:
The Fast Johnson-Lindenstrauss Transform is Even Faster. CoRR abs/2204.01800 (2022) - [i4]Ora Nova Fandina, Mikael Møller Høgsgaard, Kasper Green Larsen:
Barriers for Faster Dimensionality Reduction. CoRR abs/2207.03304 (2022) - 2021
- [i3]Yair Bartal, Ora Nova Fandina, Kasper Green Larsen:
Optimality of the Johnson-Lindenstrauss Dimensionality Reduction for Practical Measures. CoRR abs/2107.06626 (2021) - 2020
- [b1]Ora Nova Fandina:
Resource Parameterized Metric Embedding (כותר נוסף בעברית: שיכונים מטריים בעלי משאבים מוגבלים). Hebrew University of Jerusalem, Israel, 2020 - [c6]Yair Bartal, Nova Fandina, Seeun William Umboh
:
Online Probabilistic Metric Embedding: A General Framework for Bypassing Inherent Bounds. SODA 2020: 1538-1557
2010 – 2019
- 2019
- [c5]Yair Bartal, Nova Fandina, Ofer Neiman:
Covering Metric Spaces by Few Trees. ICALP 2019: 20:1-20:16 - [c4]Yair Bartal, Nova Fandina, Ofer Neiman:
Dimensionality reduction: theoretical perspective on practical measures. NeurIPS 2019: 10576-10588 - [i2]Yair Bartal, Nova Fandina, Ofer Neiman:
Covering Metric Spaces by Few Trees. CoRR abs/1905.07559 (2019) - 2015
- [j1]Shlomi Dolev
, Nova Fandina, Joseph Rosen
:
Holographic parallel processor for calculating Kronecker product. Nat. Comput. 14(3): 433-436 (2015) - 2013
- [c3]Shlomi Dolev, Nova Fandina, Dan Gutfreund:
Succinct Permanent Is NEXP-Hard with Many Hard Instances. CIAC 2013: 183-196 - 2012
- [c2]Shlomi Dolev, Nova Fandina, Ximing Li
:
Nested Merkle's Puzzles against Sampling Attacks. Inscrypt 2012: 157-174 - [i1]Shlomi Dolev, Nova Fandina, Dan Gutfreund:
Succinct Permanent is NEXP-hard with Many Hard Instances. Electron. Colloquium Comput. Complex. TR12 (2012) - 2010
- [c1]Shlomi Dolev, Nova Fandina, Joseph Rosen
:
Holographic Computation of Balanced Succinct Permanent Instances. OSC 2010: 100-112
Coauthor Index
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