Application-specific instruction set processor for speech recognition.

Cheung Man Ting.Thesis (M.Phil.)--Chinese University of Hong Kong, 2005.Includes bibliographical references (leaves 69-71).Abstracts in English and Chinese.Chapter 1 --- Introduction --- p.1Chapter 1.1 --- The Emergence of ASIP --- p.1Chapter 1.1.1 --- Related Work --- p.3Chapter 1.2 --- Motivation --- p.6Chapter 1.3 --- ASIP Design Methodologies --- p.7Chapter 1.4 --- Fundamentals of Speech Recognition --- p.8Chapter 1.5 --- Thesis outline --- p.10Chapter 2 --- Automatic Speech Recognition --- p.11Chapter 2.1 --- Overview of ASR system --- p.11Chapter 2.2 --- Theory of Front-end Feature Extraction --- p.12Chapter 2.3 --- Theory of HMM-based Speech Recognition --- p.14Chapter 2.3.1 --- Hidden Markov Model (HMM) --- p.14Chapter 2.3.2 --- The Typical Structure of the HMM --- p.14Chapter 2.3.3 --- Discrete HMMs and Continuous HMMs --- p.15Chapter 2.3.4 --- The Three Basic Problems for HMMs --- p.17Chapter 2.3.5 --- Probability Evaluation --- p.18Chapter 2.4 --- The Viterbi Search Engine --- p.19Chapter 2.5 --- Isolated Word Recognition (IWR) --- p.22Chapter 3 --- Design of ASIP Platform --- p.24Chapter 3.1 --- Instruction Fetch --- p.25Chapter 3.2 --- Instruction Decode --- p.26Chapter 3.3 --- Datapath --- p.29Chapter 3.4 --- Register File Systems --- p.30Chapter 3.4.1 --- Memory Hierarchy --- p.30Chapter 3.4.2 --- Register File Organization --- p.31Chapter 3.4.3 --- Special Registers --- p.34Chapter 3.4.4 --- Address Generation --- p.34Chapter 3.4.5 --- Load and Store --- p.36Chapter 4 --- Implementation of Speech Recognition on ASIP --- p.37Chapter 4.1 --- Hardware Architecture Exploration --- p.37Chapter 4.1.1 --- Floating Point and Fixed Point --- p.37Chapter 4.1.2 --- Multiplication and Accumulation --- p.38Chapter 4.1.3 --- Pipelining --- p.41Chapter 4.1.4 --- Memory Architecture --- p.43Chapter 4.1.5 --- Saturation Logic --- p.44Chapter 4.1.6 --- Specialized Addressing Modes --- p.44Chapter 4.1.7 --- Repetitive Operation --- p.47Chapter 4.2 --- Software Algorithm Implementation --- p.49Chapter 4.2.1 --- Implementation Using Base Instruction Set --- p.49Chapter 4.2.2 --- Implementation Using Refined Instruction Set --- p.54Chapter 5 --- Simulation Results --- p.56Chapter 6 --- Conclusions and Future Work --- p.60Appendices --- p.62Chapter A --- Base Instruction Set --- p.62Chapter B --- Special Registers --- p.65Chapter C --- Chip Microphotograph of ASIP --- p.67Chapter D --- The Testing Board of ASIP --- p.68Bibliography --- p.6

Profile-directed specialisation of custom floating-point hardware

We present a methodology for generating floating-point arithmetic hardware designs which are, for suitable applications, much reduced in size, while still retaining performance and IEEE-754 compliance. Our system uses three key parts: a profiling tool, a set of customisable floating-point units and a selection of system integration methods. We use a profiling tool for floating-point behaviour to identify arithmetic operations where fundamental elements of IEEE-754 floating-point may be compromised, without generating erroneous results in the common case. In the uncommon case, we use simple detection logic to determine when operands lie outside the range of capabilities of the optimised hardware. Out-of-range operations are handled by a separate, fully capable, floatingpoint implementation, either on-chip or by returning calculations to a host processor. We present methods of system integration to achieve this errorcorrection. Thus the system suffers no compromise in IEEE-754 compliance, even when the synthesised hardware would generate erroneous results. In particular, we identify from input operands the shift amounts required for input operand alignment and post-operation normalisation. For operations where these are small, we synthesise hardware with reduced-size barrel-shifters. We also propose optimisations to take advantage of other profile-exposed behaviours, including removing the hardware required to swap operands in a floating-point adder or subtractor, and reducing the exponent range to fit observed values. We present profiling results for a range of applications, including a selection of computational science programs, Spec FP 95 benchmarks and the FFMPEG media processing tool, indicating which would be amenable to our method. Selected applications which demonstrate potential for optimisation are then taken through to a hardware implementation. We show up to a 45% decrease in hardware size for a floating-point datapath, with a correctable error-rate of less then 3%, even with non-profiled datasets

Code optimizations for narrow bitwidth architectures

This thesis takes a HW/SW collaborative approach to tackle the problem of computational inefficiency in a holistic manner. The hardware is redesigned by restraining the datapath to merely 16-bit datawidth (integer datapath only) to provide an extremely simple, low-cost, low-complexity execution core which is best at executing the most common case efficiently. This redesign, referred to as the Narrow Bitwidth Architecture, is unique in that although the datapath is squeezed to 16-bits, it continues to offer the advantage of higher memory addressability like the contemporary wider datapath architectures. Its interface to the outside (software) world is termed as the Narrow ISA. The software is responsible for efficiently mapping the current stack of 64-bit applications onto the 16-bit hardware. However, this HW/SW approach introduces a non-negligible penalty both in dynamic code-size and performance-impact even with a reasonably smart code-translator that maps the 64- bit applications on to the 16-bit processor. The goal of this thesis is to design a software layer that harnesses the power of compiler optimizations to assuage this negative performance penalty of the Narrow ISA. More specifically, this thesis focuses on compiler optimizations targeting the problem of how to compile a 64-bit program to a 16-bit datapath machine from the perspective of Minimum Required Computations (MRC). Given a program, the notion of MRC aims to infer how much computation is really required to generate the same (correct) output as the original program. Approaching perfect MRC is an intrinsically ambitious goal and it requires oracle predictions of program behavior. Towards this end, the thesis proposes three heuristic-based optimizations to closely infer the MRC. The perspective of MRC unfolds into a definition of productiveness - if a computation does not alter the storage location, it is non-productive and hence, not necessary to be performed. In this research, the definition of productiveness has been applied to different granularities of the data-flow as well as control-flow of the programs. Three profile-based, code optimization techniques have been proposed : 1. Global Productiveness Propagation (GPP) which applies the concept of productiveness at the granularity of a function. 2. Local Productiveness Pruning (LPP) applies the same concept but at a much finer granularity of a single instruction. 3. Minimal Branch Computation (MBC) is an profile-based, code-reordering optimization technique which applies the principles of MRC for conditional branches. The primary aim of all these techniques is to reduce the dynamic code footprint of the Narrow ISA. The first two optimizations (GPP and LPP) perform the task of speculatively pruning the non-productive (useless) computations using profiles. Further, these two optimization techniques perform backward traversal of the optimization regions to embed checks into the nonspeculative slices, hence, making them self-sufficient to detect mis-speculation dynamically. The MBC optimization is a use case of a broader concept of a lazy computation model. The idea behind MBC is to reorder the backslices containing narrow computations such that the minimal necessary computations to generate the same (correct) output are performed in the most-frequent case; the rest of the computations are performed only when necessary. With the proposed optimizations, it can be concluded that there do exist ways to smartly compile a 64-bit application to a 16- bit ISA such that the overheads are considerably reduced.Esta tesis deriva su motivación en la inherente ineficiencia computacional de los procesadores actuales: a pesar de que muchas aplicaciones contemporáneas tienen unos requisitos de ancho de bits estrechos (aplicaciones de enteros, de red y multimedia), el hardware acaba utilizando el camino de datos completo, utilizando más recursos de los necesarios y consumiendo más energía. Esta tesis utiliza una aproximación HW/SW para atacar, de forma íntegra, el problema de la ineficiencia computacional. El hardware se ha rediseñado para restringir el ancho de bits del camino de datos a sólo 16 bits (únicamente el de enteros) y ofrecer así un núcleo de ejecución simple, de bajo consumo y baja complejidad, el cual está diseñado para ejecutar de forma eficiente el caso común. El rediseño, llamado en esta tesis Arquitectura de Ancho de Bits Estrecho (narrow bitwidth en inglés), es único en el sentido que aunque el camino de datos se ha estrechado a 16 bits, el sistema continúa ofreciendo las ventajas de direccionar grandes cantidades de memoria tal como procesadores con caminos de datos más anchos (64 bits actualmente). Su interface con el mundo exterior se denomina ISA estrecho. En nuestra propuesta el software es responsable de mapear eficientemente la actual pila software de las aplicaciones de 64 bits en el hardware de 16 bits. Sin embargo, esta aproximación HW/SW introduce penalizaciones no despreciables tanto en el tamaño del código dinámico como en el rendimiento, incluso con un traductor de código inteligente que mapea las aplicaciones de 64 bits en el procesador de 16 bits. El objetivo de esta tesis es el de diseñar una capa software que aproveche la capacidad de las optimizaciones para reducir el efecto negativo en el rendimiento del ISA estrecho. Concretamente, esta tesis se centra en optimizaciones que tratan el problema de como compilar programas de 64 bits para una máquina de 16 bits desde la perspectiva de las Mínimas Computaciones Requeridas (MRC en inglés). Dado un programa, la noción de MRC intenta deducir la cantidad de cómputo que realmente se necesita para generar la misma (correcta) salida que el programa original. Aproximarse al MRC perfecto es una meta intrínsecamente ambiciosa y que requiere predicciones perfectas de comportamiento del programa. Con este fin, la tesis propone tres heurísticas basadas en optimizaciones que tratan de inferir el MRC. La utilización de MRC se desarrolla en la definición de productividad: si un cálculo no altera el dato que ya había almacenado, entonces no es productivo y por lo tanto, no es necesario llevarlo a cabo. Se han propuesto tres optimizaciones del código basadas en profile: 1. Propagación Global de la Productividad (GPP en inglés) aplica el concepto de productividad a la granularidad de función. 2. Poda Local de Productividad (LPP en inglés) aplica el mismo concepto pero a una granularidad mucho más fina, la de una única instrucción. 3. Computación Mínima del Salto (MBC en inglés) es una técnica de reordenación de código que aplica los principios de MRC a los saltos condicionales. El objetivo principal de todas esta técnicas es el de reducir el tamaño dinámico del código estrecho. Las primeras dos optimizaciones (GPP y LPP) realizan la tarea de podar especulativamente las computaciones no productivas (innecesarias) utilizando profiles. Además, estas dos optimizaciones realizan un recorrido hacia atrás de las regiones a optimizar para añadir chequeos en el código no especulativo, haciendo de esta forma la técnica autosuficiente para detectar, dinámicamente, los casos de fallo en la especulación. La idea de la optimización MBC es reordenar las instrucciones que generan el salto condicional tal que las mínimas computaciones que general la misma (correcta) salida se ejecuten en la mayoría de los casos; el resto de las computaciones se ejecutarán sólo cuando sea necesario

Verifying a Synthesized Implementation of IEEE-754 Floating-Point Exponential Function using HOL

Deep datapath and algorithm complexity have made the verification of floating-point units a very hard task. Most simulation and reachability analysis verification tools fail to verify a circuit with a deep datapath like most industrial floating-point units. Theorem proving, however, offers a better solution to handle such verification. In this paper, we have hierarchically formalized and verified a hardware implementation of the IEEE-754 table-driven floating-point exponential function algorithm using the higher-order logic (HOL) theorem prover. The high ability of abstraction in the HOL verification system allows its use for the verification task over the whole design path of the circuit, starting from gate-level implementation of the circuit up to a high-level mathematical specification