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Anand Kumar Narayanan
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2020 – today
- 2025
[c10]Martin R. Albrecht, Nicolas Gama
, James Howe
, Anand Kumar Narayanan
:
Post-quantum Online/Offline Signatures. CT-RSA 2025: 273-300
[c9]Antoine Joux, Anand Kumar Narayanan:
A High Dimensional Cramer's Rule Connecting Homogeneous Multilinear Equations to Hyperdeterminants. ITCS 2025: 62:1-62:16
[c8]Anand Kumar Narayanan:
Strong Keys for Tensor Isomorphism Cryptography. MFCS 2025: 78:1-78:18
[i23]Anand Kumar Narayanan:
Hyperdeterminants are hard in four dimensions. Electron. Colloquium Comput. Complex. TR25: Article TR25-131 (2025)
[i22]Martin R. Albrecht, Nicolas Gama, James Howe, Anand Kumar Narayanan:
Post-Quantum Online/Offline Signatures. IACR Cryptol. ePrint Arch. 2025: 117 (2025)
[i21]Anand Kumar Narayanan:
Trapdoor one-way functions from tensors. IACR Cryptol. ePrint Arch. 2025: 624 (2025)
[i20]Anand Kumar Narayanan:
Strong keys for tensor isomorphism cryptography. IACR Cryptol. ePrint Arch. 2025: 708 (2025)- 2024
[c7]Andreas Hülsing
, David Joseph
, Christian Majenz
, Anand Kumar Narayanan
:
On Round Elimination for Special-Sound Multi-round Identification and the Generality of the Hypercube for MPCitH. CRYPTO (1) 2024: 373-408
[c6]Anand Kumar Narayanan
, Youming Qiao, Gang Tang:
Algorithms for Matrix Code and Alternating Trilinear Form Equivalences via New Isomorphism Invariants. EUROCRYPT (3) 2024: 160-187
[i19]Antoine Joux, Anand Kumar Narayanan:
A high dimensional Cramer's rule connecting homogeneous multilinear equations to hyperdeterminants. Electron. Colloquium Comput. Complex. TR24: Article TR24-122 (2024)
[i18]Anand Kumar Narayanan, Youming Qiao, Gang Tang:
Algorithms for Matrix Code and Alternating Trilinear Form Equivalences via New Isomorphism Invariants. IACR Cryptol. ePrint Arch. 2024: 368 (2024)
[i17]Andreas Hülsing, David Joseph, Christian Majenz, Anand Kumar Narayanan:
On round elimination for special-sound multi-round identification and the generality of the hypercube for MPCitH. IACR Cryptol. ePrint Arch. 2024: 904 (2024)- 2023
[i16]Júlia Barberà Rodríguez, Nicolas Gama, Anand Kumar Narayanan, David Joseph:
On finding dense sub-lattices as low energy states of a quantum Hamiltonian. CoRR abs/2309.16256 (2023)
[i15]Nicolas Gama, Anand Kumar Narayanan, Ryder LiuLin, Dongze Yue:
An erf Analog for Discrete Gaussian Sampling. IACR Cryptol. ePrint Arch. 2023: 1288 (2023)- 2022
[i14]Dipayan Das, Antoine Joux, Anand Kumar Narayanan:
Fiat-Shamir signatures without aborts using Ring-and-Noise assumptions. IACR Cryptol. ePrint Arch. 2022: 205 (2022)- 2021
[j3]Javad Doliskani, Anand Kumar Narayanan, Éric Schost:
Drinfeld modules with complex multiplication, Hasse invariants and factoring polynomials over finite fields. J. Symb. Comput. 105: 199-213 (2021)
[c5]Inbar Ben Yaacov, Gil Cohen, Anand Kumar Narayanan:
Candidate Tree Codes via Pascal Determinant Cubes. APPROX-RANDOM 2021: 54:1-54:22- 2020
[c4]Anand Kumar Narayanan, Matthew Weidner:
On Decoding Cohen-Haeupler-Schulman Tree Codes. SODA 2020: 1337-1356
[i13]Inbar Ben Yaacov, Gil Cohen, Anand Kumar Narayanan:
Candidate Tree Codes via Pascal Determinant Cubes. Electron. Colloquium Comput. Complex. TR20: Article TR20-141 (2020)
2010 – 2019
- 2019
[j2]Anand Kumar Narayanan
, Matthew Weidner
:
Subquadratic Time Encodable Codes Beating the Gilbert-Varshamov Bound. IEEE Trans. Inf. Theory 65(10): 6010-6021 (2019)
[i12]Anand Kumar Narayanan
, Matthew Weidner:
On Decoding Cohen-Haeupler-Schulman Tree Codes. CoRR abs/1909.07413 (2019)
[i11]Antoine Joux, Anand Kumar Narayanan:
Drinfeld modules are not for isogeny based cryptography. IACR Cryptol. ePrint Arch. 2019: 1329 (2019)- 2018
[j1]Anand Kumar Narayanan
:
Polynomial factorization over finite fields by computing Euler-Poincaré characteristics of Drinfeld modules. Finite Fields Their Appl. 54: 335-365 (2018)
[c3]Anand Kumar Narayanan
:
Fast Computation of Isomorphisms Between Finite Fields Using Elliptic Curves. WAIFI 2018: 74-91- 2017
[i10]Javad Doliskani, Anand Kumar Narayanan
, Éric Schost:
Drinfeld Modules with Complex Multiplication, Hasse Invariants and Factoring Polynomials over Finite Fields. CoRR abs/1712.00669 (2017)
[i9]Anand Kumar Narayanan, Matthew Weidner:
Nearly linear time encodable codes beating the Gilbert-Varshamov bound. CoRR abs/1712.10052 (2017)- 2016
[c2]Zeyu Guo
, Anand Kumar Narayanan
, Chris Umans:
Algebraic Problems Equivalent to Beating Exponent 3/2 for Polynomial Factorization over Finite Fields. MFCS 2016: 47:1-47:14
[i8]Anand Kumar Narayanan:
Fast Computation of Isomorphisms Between Finite Fields Using Elliptic Curves. CoRR abs/1604.03072 (2016)
[i7]Anand Kumar Narayanan:
Factoring Polynomials over Finite Fields using Drinfeld Modules with Complex Multiplication. CoRR abs/1606.00898 (2016)
[i6]Zeyu Guo, Anand Kumar Narayanan, Chris Umans:
Algebraic Problems Equivalent to Beating Exponent 3/2 for Polynomial Factorization over Finite Fields. CoRR abs/1606.04592 (2016)- 2015
[i5]Anand Kumar Narayanan:
Polynomial Factorization over Finite Fields By Computing Euler-Poincare Characteristics of Drinfeld Modules. CoRR abs/1504.07697 (2015)- 2014
[i4]Ming-Deh A. Huang, Anand Kumar Narayanan:
Computing discrete logarithms in subfields of residue class rings. CoRR abs/1402.6658 (2014)- 2013
[i3]Ming-Deh A. Huang, Anand Kumar Narayanan
:
Finding Primitive Elements in Finite Fields of Small Characteristic. CoRR abs/1304.1206 (2013)
[i2]Ming-Deh A. Huang, Anand Kumar Narayanan:
On the relation generation method of Joux for computing discrete logarithms. CoRR abs/1312.1674 (2013)
2000 – 2009
- 2009
[i1]Ming-Deh A. Huang, Anand Kumar Narayanan:
Folded Algebraic Geometric Codes From Galois Extensions. CoRR abs/0901.1162 (2009)- 2008
[c1]Giuseppe Caire, Tareq Y. Al-Naffouri, Anand Kumar Narayanan
:
Impulse noise cancellation in OFDM: an application of compressed sensing. ISIT 2008: 1293-1297
Coauthor Index

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