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Block-encodings as programming abstractions: The Eclipse Qrisp BlockEncoding Interface

arXiv 2604.18276 ↗First posted 20 Apr 2026quant-ph cs.ET cs.LGcited by 0

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Abstract (arXiv)

Block-encoding is a foundational technique in modern quantum algorithms, enabling the implementation of non-unitary operations by embedding them into larger unitary matrices. While theoretically powerful and essential for advanced protocols like Quantum Singular Value Transformation (QSVT) and Quantum Signal Processing (QSP), the generation of compilable implementations of block-encodings poses a formidable challenge. This work presents the BlockEncoding interface within the Eclipse Qrisp framework, establishing block-encodings as a high-level programming abstraction accessible to a broad scientific audience. Serving as both a technical framework introduction and a hands-on tutorial, this paper explicitly details key underlying concepts abstracted away by the interface, such as block-encoding construction and qubitization, and their practical integration into methods like the Childs-Kothari-Somma (CKS) algorithm. We outline the interface's software architecture, encompassing constructors, core utilities, arithmetic composition, and algorithmic applications such as matrix inversion, polynomial filtering, and Hamiltonian simulation. Through code examples, we demonstrate how this interface simplifies both the practical realization of advanced quantum algorithms and their associated resource estimation.

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References · 7

  1. 2026Exponential quantum advantage in processing massive classical datacited by 10
  2. 2022Quantum Regularized Least Squarescited by 8
  3. 2020Efficient phase-factor evaluation in quantum signal processingcited by 6
  4. 2024Qrisp: A Framework for Compilable High-Level Programming of Gate-Based Quantum Computerscited by 4
  5. 2024Expressing and Analyzing Quantum Algorithms with Qualtrancited by 3
  6. 2024Quantum eigenvalue processingcited by 1
  7. 2025Cobble: Compiling Block Encodings for Quantum Computational Linear Algebracited by 1

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