Theory of Cryptography : 23rd International Conference, TCC 2025, Aarhus, Denmark, December 1-5, 2025, Proceedings, Part III (Lecture Notes in Computer Science 16270) (2026. xiv, 481 S. XIV, 481 p. 23 illus., 2 illus. in color. 235 mm)

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The four-volume set LNCS 16268-16271 constitutes the refereed proceedings of the 23rd International Conference on Theory of Cryptography, TCC 2025, held in Aarhus, Denmark, during December 1 5, 2025. The total of 70 full papers presented in the proceedings was carefully reviewed and selected from 242 submissions. They were organized in topical sections as follows:

Part I: Secure Computation; Homomorphic Primitives; Proofs;

Part II: Foundations; Obfuscation and Functional Encryption; Secret Sharing;

Part III: Quantum Cryptography; Signatures and Intractability Assumptions;

Part IV: Proofs; Young Researcher Award and Outstanding Paper Awards; Differential Privacy; Times Cryptography and Verifiable Random Function; Secure Computation.

.- Quantum Cryptography I. .- Untelegraphable Encryption and its Applications. .- A Computational Monogamy of Entanglement Theorem with 1 Applications to Non-Interactive Quantum Key Distribution. .- On the Limitations of Pseudorandom Unitaries. .- Clifford Strategies in Interactive Protocols are Classically Simulatable. .- Pseudorandom Function-like States from Common Haar Unitary. .- Foundations of Single-Decryptor Encryption. .- Signatures and Intractability Assumptions. .- Security Amplification of Threshold Signatures in the Standard Model. .- Sandwich BUFF: Achieving Non-Resignability Using Iterative Hash Functions .- Unconditional foundations for supersingular isogeny-based cryptography. .- The Pseudorandomness of Legendre Symbols under the Quadratic Residuosity Assumption .- Dimensional eROSion: Improving the ROS Attack with Decomposition in Higher Bases .- Threshold Signatures from One-Way Functions. .- Quantum Cryptography II. .- How to Verify that a Small Device is Quantum, Unconditionally. .- Quantum Interactive Oracle Proofs. .- NISQ Security and Complexity via Simple Classical Reasoning. .- Quantum Rewinding for IOP-Based Succinct Arguments.

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