585 research outputs found

    Formal Verification of Instruction Dependencies in Microprocessors

    Get PDF
    In microprocessors, achieving an efficient utilization of the execution units is a key factor in improving performance. However, maintaining an uninterrupted flow of instructions is a challenge due to the data and control dependencies between instructions of a program. Modern microprocessors employ aggressive optimizations trying to keep their execution units busy without violating inter-instruction dependencies. Such complex optimizations may cause subtle implementation flaws that can be hard to detect using conventional simulation-based verification techniques. Formal verification is known for its ability to discover design flaws that may go undetected using conventional verification techniques. However, with formal verification come two major challenges. First, the correctness of the implementation needs to be defined formally. Second, formal verification is often hard to apply at the scale of realistic implementations. In this thesis, we present a formal verification strategy to guarantee that a microprocessor implementation preserves both data and control dependencies among instructions. Throughout our strategy, we address the two major challenges associated with formal verification: correctness and scalability. We address the correctness challenge by specifying our correctness in the context of generic pipelines. Unlike conventional pipeline hazard rules, we make no distinction between the data and control aspects. Instead, we describe the relationship between a producer instruction and a consumer instruction in a way such that both instructions can speculatively read their source operands, speculatively write their results, and go out of their program order during execution. In addition to supporting branch and value prediction, our correctness criteria allow the implementation to discard (squash) or replay instructions while being executed. We address the scalability challenge in three ways: abstraction, decomposition, and induction. First, we state our inter-instruction dependency correctness criteria in terms of read and write operations without making reference to data values. Consequently, our correctness criteria can be verified for implementations with abstract datapaths. Second, we decompose our correctness criteria into a set of smaller obligations that are easier to verify. All these obligations can be expressed as properties within the Syntactically-Safe fragment of Linear Temporal Logic (SSLTL). Third, we introduce a technique to verify SSLTL properties by induction, and prove its soundness and completeness. To demonstrate our overall strategy, we verified a term-level model of an out-of-order speculative processor. The processor model implements register renaming using a P6-style reorder buffer and branch prediction with a hybrid (discard-replay) recovery mechanism. The verification obligations (expressed in SSLTL) are checked using a tool implementing our inductive technique. Our tool, named Tahrir, is built on top of a generic interface to SMT solvers and can be generally used for verifying SSLTL properties about infinite-state systems

    Proceedings of the 21st Conference on Formal Methods in Computer-Aided Design – FMCAD 2021

    Get PDF
    The Conference on Formal Methods in Computer-Aided Design (FMCAD) is an annual conference on the theory and applications of formal methods in hardware and system verification. FMCAD provides a leading forum to researchers in academia and industry for presenting and discussing groundbreaking methods, technologies, theoretical results, and tools for reasoning formally about computing systems. FMCAD covers formal aspects of computer-aided system design including verification, specification, synthesis, and testing

    Toward an architecture for quantum programming

    Full text link
    It is becoming increasingly clear that, if a useful device for quantum computation will ever be built, it will be embodied by a classical computing machine with control over a truly quantum subsystem, this apparatus performing a mixture of classical and quantum computation. This paper investigates a possible approach to the problem of programming such machines: a template high level quantum language is presented which complements a generic general purpose classical language with a set of quantum primitives. The underlying scheme involves a run-time environment which calculates the byte-code for the quantum operations and pipes it to a quantum device controller or to a simulator. This language can compactly express existing quantum algorithms and reduce them to sequences of elementary operations; it also easily lends itself to automatic, hardware independent, circuit simplification. A publicly available preliminary implementation of the proposed ideas has been realized using the C++ language.Comment: 23 pages, 5 figures, A4paper. Final version accepted by EJPD ("swap" replaced by "invert" for Qops). Preliminary implementation available at: http://sra.itc.it/people/serafini/quantum-computing/qlang.htm

    Quantum Proofs

    Get PDF
    Quantum information and computation provide a fascinating twist on the notion of proofs in computational complexity theory. For instance, one may consider a quantum computational analogue of the complexity class \class{NP}, known as QMA, in which a quantum state plays the role of a proof (also called a certificate or witness), and is checked by a polynomial-time quantum computation. For some problems, the fact that a quantum proof state could be a superposition over exponentially many classical states appears to offer computational advantages over classical proof strings. In the interactive proof system setting, one may consider a verifier and one or more provers that exchange and process quantum information rather than classical information during an interaction for a given input string, giving rise to quantum complexity classes such as QIP, QSZK, and QMIP* that represent natural quantum analogues of IP, SZK, and MIP. While quantum interactive proof systems inherit some properties from their classical counterparts, they also possess distinct and uniquely quantum features that lead to an interesting landscape of complexity classes based on variants of this model. In this survey we provide an overview of many of the known results concerning quantum proofs, computational models based on this concept, and properties of the complexity classes they define. In particular, we discuss non-interactive proofs and the complexity class QMA, single-prover quantum interactive proof systems and the complexity class QIP, statistical zero-knowledge quantum interactive proof systems and the complexity class \class{QSZK}, and multiprover interactive proof systems and the complexity classes QMIP, QMIP*, and MIP*.Comment: Survey published by NOW publisher

    Adaptable processes

    Get PDF
    We propose the concept of adaptable processes as a way of overcoming the limitations that process calculi have for describing patterns of dynamic process evolution. Such patterns rely on direct ways of controlling the behavior and location of running processes, and so they are at the heart of the adaptation capabilities present in many modern concurrent systems. Adaptable processes have a location and are sensible to actions of dynamic update at runtime; this allows to express a wide range of evolvability patterns for concurrent processes. We introduce a core calculus of adaptable processes and propose two verification problems for them: bounded and eventual adaptation. While the former ensures that the number of consecutive erroneous states that can be traversed during a computation is bound by some given number k, the latter ensures that if the system enters into a state with errors then a state without errors will be eventually reached. We study the (un)decidability of these two problems in several variants of the calculus, which result from considering dynamic and static topologies of adaptable processes as well as different evolvability patterns. Rather than a specification language, our calculus intends to be a basis for investigating the fundamental properties of evolvable processes and for developing richer languages with evolvability capabilities

    Graph Neural Networks and its applications

    Get PDF
    This project will explore some of the most prominent Graph Neural Network variants and apply them to two tasks: approximation of the community detection Girvan-Newman algorithm and compiled code snippet classification

    Using abstract interpretation to add type checking for interfaces in Java bytecode verification

    Get PDF
    AbstractJava interface types support multiple inheritance. Because of this, the standard bytecode verifier ignores them, since it is not able to model the class hierarchy as a lattice. Thus, type checks on interfaces are performed at run time. We propose a verification methodology that removes the need for run-time checks. The methodology consists of: (1) an augmented verifier that is very similar to the standard one, but is also able to check for interface types in most cases; (2) for all other cases, a set of additional simpler verifiers, each one specialized for a single interface type. We obtain these verifiers in a systematic way by using abstract interpretation techniques. Finally, we describe an implementation of the methodology and evaluate it on a large set of benchmarks
    • …
    corecore