A Stackelberg Model for Hybridization in Cryptography

Fuente: arXiv
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Main Authors: Kouam, Willie, Rass, Stefan, Seyedi, Zahra, Ahmad, Shahzad, Pfluegel, Eckhard
Format: Preprint
Published: 2026
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_version_ 1866908994932572160
author Kouam, Willie
Rass, Stefan
Seyedi, Zahra
Ahmad, Shahzad
Pfluegel, Eckhard
author_facet Kouam, Willie
Rass, Stefan
Seyedi, Zahra
Ahmad, Shahzad
Pfluegel, Eckhard
contents Similar to a strategic interaction between rational and intelligent agents, cryptography problems can be examined through the prism of game theory. In this setting, the agent aiming to protect a message is called the defender, while the one attempting to decrypt it, generally for malicious purposes, is the attacker. To strengthen security in cryptography, various strategies have been developed, among which hybridization stands out as a key concept in modern cryptographic design. This strategy allows the defender to select among different encryption algorithms (classical, post-quantum, or hybrid) while carefully balancing security and operational costs. On the other side, the attacker, limited by available resources, chooses cryptanalysis methods capable of breaching the selected algorithm. We model this interaction as a Stackelberg cryptographic hybridization problem under resource constraints. Here, the defender randomizes over encryption algorithms, and the attacker observes the choice before selecting suitable cryptanalysis methods. The attacker's decision is framed as a conditional optimization problem, which we refer to as the ``attacker subgame''. We then propose a dynamic programming approach for the attacker's subgame, while the defender's Stackelberg optimization is formulated as a linear program.
format Preprint
id arxiv_https___arxiv_org_abs_2604_21436
institution arXiv
publishDate 2026
record_format arxiv
spellingShingle A Stackelberg Model for Hybridization in Cryptography
Kouam, Willie
Rass, Stefan
Seyedi, Zahra
Ahmad, Shahzad
Pfluegel, Eckhard
Cryptography and Security
Similar to a strategic interaction between rational and intelligent agents, cryptography problems can be examined through the prism of game theory. In this setting, the agent aiming to protect a message is called the defender, while the one attempting to decrypt it, generally for malicious purposes, is the attacker. To strengthen security in cryptography, various strategies have been developed, among which hybridization stands out as a key concept in modern cryptographic design. This strategy allows the defender to select among different encryption algorithms (classical, post-quantum, or hybrid) while carefully balancing security and operational costs. On the other side, the attacker, limited by available resources, chooses cryptanalysis methods capable of breaching the selected algorithm. We model this interaction as a Stackelberg cryptographic hybridization problem under resource constraints. Here, the defender randomizes over encryption algorithms, and the attacker observes the choice before selecting suitable cryptanalysis methods. The attacker's decision is framed as a conditional optimization problem, which we refer to as the ``attacker subgame''. We then propose a dynamic programming approach for the attacker's subgame, while the defender's Stackelberg optimization is formulated as a linear program.
title A Stackelberg Model for Hybridization in Cryptography
topic Cryptography and Security
url https://arxiv.org/abs/2604.21436