Memory Controller for Vector Processor
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Data-Level Parallelism
Fall 2015 :: CSE 610 – Parallel Computer Architectures Data-Level Parallelism Nima Honarmand Fall 2015 :: CSE 610 – Parallel Computer Architectures Overview • Data Parallelism vs. Control Parallelism – Data Parallelism: parallelism arises from executing essentially the same code on a large number of objects – Control Parallelism: parallelism arises from executing different threads of control concurrently • Hypothesis: applications that use massively parallel machines will mostly exploit data parallelism – Common in the Scientific Computing domain • DLP originally linked with SIMD machines; now SIMT is more common – SIMD: Single Instruction Multiple Data – SIMT: Single Instruction Multiple Threads Fall 2015 :: CSE 610 – Parallel Computer Architectures Overview • Many incarnations of DLP architectures over decades – Old vector processors • Cray processors: Cray-1, Cray-2, …, Cray X1 – SIMD extensions • Intel SSE and AVX units • Alpha Tarantula (didn’t see light of day ) – Old massively parallel computers • Connection Machines • MasPar machines – Modern GPUs • NVIDIA, AMD, Qualcomm, … • Focus of throughput rather than latency Vector Processors 4 SCALAR VECTOR (1 operation) (N operations) r1 r2 v1 v2 + + r3 v3 vector length add r3, r1, r2 vadd.vv v3, v1, v2 Scalar processors operate on single numbers (scalars) Vector processors operate on linear sequences of numbers (vectors) 6.888 Spring 2013 - Sanchez and Emer - L14 What’s in a Vector Processor? 5 A scalar processor (e.g. a MIPS processor) Scalar register file (32 registers) Scalar functional units (arithmetic, load/store, etc) A vector register file (a 2D register array) Each register is an array of elements E.g. 32 registers with 32 64-bit elements per register MVL = maximum vector length = max # of elements per register A set of vector functional units Integer, FP, load/store, etc Some times vector and scalar units are combined (share ALUs) 6.888 Spring 2013 - Sanchez and Emer - L14 Example of Simple Vector Processor 6 6.888 Spring 2013 - Sanchez and Emer - L14 Basic Vector ISA 7 Instr. -
Analyzing the Benefits of Scratchpad Memories for Scientific Matrix
The Pennsylvania State University The Graduate School Department of Computer Science and Engineering ANALYZING THE BENEFITS OF SCRATCHPAD MEMORIES FOR SCIENTIFIC MATRIX COMPUTATIONS A Thesis in Computer Science and Engineering by Bryan Alan Cover c 2008 Bryan Alan Cover Submitted in Partial Fulfillment of the Requirements for the Degree of Master of Science May 2008 The thesis of Bryan Alan Cover was reviewed and approved* by the following: Mary Jane Irwin Evan Pugh Professor of Computer Science and Engineering Thesis Co-Advisor Padma Raghavan Professor of Computer Science and Engineering Thesis Co-Advisor Raj Acharya Professor of Computer Science and Engineering Head of the Department of Computer Science and Engineering *Signatures are on file in the Graduate School. iii Abstract Scratchpad memories (SPMs) have been shown to be more energy efficient, have faster access times, and take up less area than traditional hardware-managed caches. This, coupled with the predictability of data presence and reduced thermal properties, makes SPMs an attractive alternative to cache for many scientific applications. In this work, SPM based systems are considered for a variety of different functions. The first study performed is to analyze SPMs for their thermal and area properties on a conven- tional RISC processor. Six performance optimized variants of architecture are explored that evaluate the impact of having an SPM in the on-chip memory hierarchy. Increasing the performance and energy efficiency of both dense and sparse matrix-vector multipli- cation on a chip multi-processor are also looked at. The efficient utilization of the SPM is ensured by profiling the application for the data structures which do not perform well in traditional cache. -
2.5 Classification of Parallel Computers
52 // Architectures 2.5 Classification of Parallel Computers 2.5 Classification of Parallel Computers 2.5.1 Granularity In parallel computing, granularity means the amount of computation in relation to communication or synchronisation Periods of computation are typically separated from periods of communication by synchronization events. • fine level (same operations with different data) ◦ vector processors ◦ instruction level parallelism ◦ fine-grain parallelism: – Relatively small amounts of computational work are done between communication events – Low computation to communication ratio – Facilitates load balancing 53 // Architectures 2.5 Classification of Parallel Computers – Implies high communication overhead and less opportunity for per- formance enhancement – If granularity is too fine it is possible that the overhead required for communications and synchronization between tasks takes longer than the computation. • operation level (different operations simultaneously) • problem level (independent subtasks) ◦ coarse-grain parallelism: – Relatively large amounts of computational work are done between communication/synchronization events – High computation to communication ratio – Implies more opportunity for performance increase – Harder to load balance efficiently 54 // Architectures 2.5 Classification of Parallel Computers 2.5.2 Hardware: Pipelining (was used in supercomputers, e.g. Cray-1) In N elements in pipeline and for 8 element L clock cycles =) for calculation it would take L + N cycles; without pipeline L ∗ N cycles Example of good code for pipelineing: §doi =1 ,k ¤ z ( i ) =x ( i ) +y ( i ) end do ¦ 55 // Architectures 2.5 Classification of Parallel Computers Vector processors, fast vector operations (operations on arrays). Previous example good also for vector processor (vector addition) , but, e.g. recursion – hard to optimise for vector processors Example: IntelMMX – simple vector processor. -
Memory Architectures 13 Preeti Ranjan Panda
Memory Architectures 13 Preeti Ranjan Panda Abstract In this chapter we discuss the topic of memory organization in embedded systems and Systems-on-Chips (SoCs). We start with the simplest hardware- based systems needing registers for storage and proceed to hardware/software codesigned systems with several standard structures such as Static Random- Access Memory (SRAM) and Dynamic Random-Access Memory (DRAM). In the process, we touch upon concepts such as caches and Scratchpad Memories (SPMs). In general, the emphasis is on concepts that are more generally found in SoCs and less on general-purpose computing systems, although this distinction is not very clearly defined with respect to the memory subsystem. We touch upon implementations of these ideas in modern research and commercial scenarios. In this chapter, we also point out issues arising in the context of the memory architectures that become exported as problems to be addressed by the compiler and system designer. Acronyms ALU Arithmetic-Logic Unit ARM Advanced Risc Machines CGRA Coarse Grained Reconfigurable Architecture CPU Central Processing Unit DMA Direct Memory Access DRAM Dynamic Random-Access Memory GPGPU General-Purpose computing on Graphics Processing Units GPU Graphics Processing Unit HDL Hardware Description Language PCM Phase Change Memory P.R. Panda () Department of Computer Science and Engineering, Indian Institute of Technology Delhi, New Delhi, India e-mail: [email protected] © Springer Science+Business Media Dordrecht 2017 411 S. Ha, J. Teich (eds.), Handbook of Hardware/Software Codesign, DOI 10.1007/978-94-017-7267-9_14 412 P.R. Panda SoC System-on-Chip SPM Scratchpad Memory SRAM Static Random-Access Memory STT-RAM Spin-Transfer Torque Random-Access Memory SWC Software Cache Contents 13.1 Motivating the Significance of Memory.................................... -
Vector-Thread Architecture and Implementation by Ronny Meir Krashinsky B.S
Vector-Thread Architecture And Implementation by Ronny Meir Krashinsky B.S. Electrical Engineering and Computer Science University of California at Berkeley, 1999 S.M. Electrical Engineering and Computer Science Massachusetts Institute of Technology, 2001 Submitted to the Department of Electrical Engineering and Computer Science in partial fulfillment of the requirements for the degree of Doctor of Philosophy in Electrical Engineering and Computer Science at the MASSACHUSETTS INSTITUTE OF TECHNOLOGY June 2007 c Massachusetts Institute of Technology 2007. All rights reserved. Author........................................................................... Department of Electrical Engineering and Computer Science May 25, 2007 Certified by . Krste Asanovic´ Associate Professor Thesis Supervisor Accepted by . Arthur C. Smith Chairman, Department Committee on Graduate Students 2 Vector-Thread Architecture And Implementation by Ronny Meir Krashinsky Submitted to the Department of Electrical Engineering and Computer Science on May 25, 2007, in partial fulfillment of the requirements for the degree of Doctor of Philosophy in Electrical Engineering and Computer Science Abstract This thesis proposes vector-thread architectures as a performance-efficient solution for all-purpose computing. The VT architectural paradigm unifies the vector and multithreaded compute models. VT provides the programmer with a control processor and a vector of virtual processors. The control processor can use vector-fetch commands to broadcast instructions to all the VPs or each VP can use thread-fetches to direct its own control flow. A seamless intermixing of the vector and threaded control mechanisms allows a VT architecture to flexibly and compactly encode application paral- lelism and locality. VT architectures can efficiently exploit a wide variety of loop-level parallelism, including non-vectorizable loops with cross-iteration dependencies or internal control flow. -
Lecture 14: Gpus
LECTURE 14 GPUS DANIEL SANCHEZ AND JOEL EMER [INCORPORATES MATERIAL FROM KOZYRAKIS (EE382A), NVIDIA KEPLER WHITEPAPER, HENNESY&PATTERSON] 6.888 PARALLEL AND HETEROGENEOUS COMPUTER ARCHITECTURE SPRING 2013 Today’s Menu 2 Review of vector processors Basic GPU architecture Paper discussions 6.888 Spring 2013 - Sanchez and Emer - L14 Vector Processors 3 SCALAR VECTOR (1 operation) (N operations) r1 r2 v1 v2 + + r3 v3 vector length add r3, r1, r2 vadd.vv v3, v1, v2 Scalar processors operate on single numbers (scalars) Vector processors operate on linear sequences of numbers (vectors) 6.888 Spring 2013 - Sanchez and Emer - L14 What’s in a Vector Processor? 4 A scalar processor (e.g. a MIPS processor) Scalar register file (32 registers) Scalar functional units (arithmetic, load/store, etc) A vector register file (a 2D register array) Each register is an array of elements E.g. 32 registers with 32 64-bit elements per register MVL = maximum vector length = max # of elements per register A set of vector functional units Integer, FP, load/store, etc Some times vector and scalar units are combined (share ALUs) 6.888 Spring 2013 - Sanchez and Emer - L14 Example of Simple Vector Processor 5 6.888 Spring 2013 - Sanchez and Emer - L14 Basic Vector ISA 6 Instr. Operands Operation Comment VADD.VV V1,V2,V3 V1=V2+V3 vector + vector VADD.SV V1,R0,V2 V1=R0+V2 scalar + vector VMUL.VV V1,V2,V3 V1=V2*V3 vector x vector VMUL.SV V1,R0,V2 V1=R0*V2 scalar x vector VLD V1,R1 V1=M[R1...R1+63] load, stride=1 VLDS V1,R1,R2 V1=M[R1…R1+63*R2] load, stride=R2 -
Lecture 14: Vector Processors
Lecture 14: Vector Processors Department of Electrical Engineering Stanford University http://eeclass.stanford.edu/ee382a EE382A – Autumn 2009 Lecture 14- 1 Christos Kozyrakis Announcements • Readings for this lecture – H&P 4th edition, Appendix F – Required paper • HW3 available on online – Due on Wed 11/11th • Exam on Fri 11/13, 9am - noon, room 200-305 – All lectures + required papers – Closed books, 1 page of notes, calculator – Review session on Friday 11/6, 2-3pm, Gates Hall Room 498 EE382A – Autumn 2009 Lecture 14 - 2 Christos Kozyrakis Review: Multi-core Processors • Use Moore’s law to place more cores per chip – 2x cores/chip with each CMOS generation – Roughly same clock frequency – Known as multi-core chips or chip-multiprocessors (CMP) • Shared-memory multi-core – All cores access a unified physical address space – Implicit communication through loads and stores – Caches and OOO cores lead to coherence and consistency issues EE382A – Autumn 2009 Lecture 14 - 3 Christos Kozyrakis Review: Memory Consistency Problem P1 P2 /*Assume initial value of A and flag is 0*/ A = 1; while (flag == 0); /*spin idly*/ flag = 1; print A; • Intuitively, you expect to print A=1 – But can you think of a case where you will print A=0? – Even if cache coherence is available • Coherence talks about accesses to a single location • Consistency is about ordering for accesses to difference locations • Alternatively – Coherence determines what value is returned by a read – Consistency determines when a write value becomes visible EE382A – Autumn 2009 Lecture 14 - 4 Christos Kozyrakis Sequential Consistency (What the Programmers Often Assume) • Definition by L. -
Benchmarking the Intel FPGA SDK for Opencl Memory Interface
The Memory Controller Wall: Benchmarking the Intel FPGA SDK for OpenCL Memory Interface Hamid Reza Zohouri*†1, Satoshi Matsuoka*‡ *Tokyo Institute of Technology, †Edgecortix Inc. Japan, ‡RIKEN Center for Computational Science (R-CCS) {zohour.h.aa@m, matsu@is}.titech.ac.jp Abstract—Supported by their high power efficiency and efficiency on Intel FPGAs with different configurations recent advancements in High Level Synthesis (HLS), FPGAs are for input/output arrays, vector size, interleaving, kernel quickly finding their way into HPC and cloud systems. Large programming model, on-chip channels, operating amounts of work have been done so far on loop and area frequency, padding, and multiple types of blocking. optimizations for different applications on FPGAs using HLS. However, a comprehensive analysis of the behavior and • We outline one performance bug in Intel’s compiler, and efficiency of the memory controller of FPGAs is missing in multiple deficiencies in the memory controller, leading literature, which becomes even more crucial when the limited to significant loss of memory performance for typical memory bandwidth of modern FPGAs compared to their GPU applications. In some of these cases, we provide work- counterparts is taken into account. In this work, we will analyze arounds to improve the memory performance. the memory interface generated by Intel FPGA SDK for OpenCL with different configurations for input/output arrays, II. METHODOLOGY vector size, interleaving, kernel programming model, on-chip channels, operating frequency, padding, and multiple types of A. Memory Benchmark Suite overlapped blocking. Our results point to multiple shortcomings For our evaluation, we develop an open-source benchmark in the memory controller of Intel FPGAs, especially with respect suite called FPGAMemBench, available at https://github.com/ to memory access alignment, that can hinder the programmer’s zohourih/FPGAMemBench. -
Gpgpus: Overview Pedagogically Precursor Concepts UNIVERSITY of ILLINOIS at URBANA-CHAMPAIGN
GPGPUs: Overview Pedagogically precursor concepts UNIVERSITY OF ILLINOIS AT URBANA-CHAMPAIGN © 2018 L. V. Kale at the University of Illinois Urbana-Champaign Precursor Concepts: Pedagogical • Architectural elements that, at least pedagogically, are precursors to understanding GPGPUs • SIMD and vector units. • We have already seen those • Large scale “Hyperthreading” for latency tolerance • Scratchpad memories • High BandWidth memory L.V.Kale 2 Tera MTA, Sun UltraSPARC T1 (Niagara) • Tera computers, With Burton Smith as a co-founder (1987) • Precursor: HEP processor (Denelcor Inc.), 1982 • First machine Was MTA • MTA-1, MTA-2, MTA-3 • Basic idea: • Support a huge number of hardWare threads (128) • Each With its oWn registers • No Cache! • Switch among threads on every cycle, thus tolerating DRAM latency • These threads could be running different processes • Such processors are called “barrel processors” in literature • But they sWitched to the “next thread” alWays.. So your turn is 127 clocks aWay, always • Was especially good for highly irregular accesses L.V.Kale 3 Scratchpad memory • Caches are complex and can cause unpredictable impact on performance • Scratchpad memories are made from SRAM on chip • Separate part of the address space • As fast or faster than caches, because no tag-matching or associative search • Need explicit instructions to bring data into scratchpad from memory • Load/store instructions exist betWeen registers and scratchpad • Example: IBM/Toshiba/Sony cell processor used in PS/3 • 1 PPE, and 8 SPE cores • Each SPE core has 256 KiB scratchpad • DMA is mechanism for moving data betWeen scratchpad and external DRAM L.V.Kale 4 High BandWidth Memory • As you increase compute capacity of processor chips, the bandWidth to DRAM comes under pressure • Many past improvements (e.g. -
Final Exam Outline 1.1, 1.2 Scalars and Vectors in R N. the Magnitude
Final Exam Outline 1.1, 1.2 Scalars and vectors in Rn. The magnitude of a vector. Row and column vectors. Vector addition. Scalar multiplication. The zero vector. Vector subtraction. Distance in Rn. Unit vectors. Linear combinations. The dot product. The angle between two vectors. Orthogonality. The CBS and triangle inequalities. Theorem 1.5. 2.1, 2.2 Systems of linear equations. Consistent and inconsistent systems. The coefficient and augmented matrices. Elementary row operations. The echelon form of a matrix. Gaussian elimination. Equivalent matrices. The reduced row echelon form. Gauss-Jordan elimination. Leading and free variables. The rank of a matrix. The rank theorem. Homogeneous systems. Theorem 2.2. 2.3 The span of a set of vectors. Linear dependence. Linear dependence and independence. Determining n whether a set {~v1, . ,~vk} of vectors in R is linearly dependent or independent. 3.1, 3.2 Matrix operations. Scalar multiplication, matrix addition, matrix multiplication. The zero and identity matrices. Partitioned matrices. The outer product form. The standard unit vectors. The transpose of a matrix. A system of linear equations in matrix form. Algebraic properties of the transpose. 3.3 The inverse of a matrix. Invertible (nonsingular) matrices. The uniqueness of the solution to Ax = b when A is invertible. The inverse of a nonsingular 2 × 2 matrix. Elementary matrices and EROs. Equivalent conditions for invertibility. Using Gauss-Jordan elimination to invert a nonsingular matrix. Theorems 3.7, 3.9. n n n 3.5 Subspaces of R . {0} and R as subspaces of R . The subspace span(v1,..., vk). The the row, column and null spaces of a matrix. -
A Modern Primer on Processing in Memory
A Modern Primer on Processing in Memory Onur Mutlua,b, Saugata Ghoseb,c, Juan Gomez-Luna´ a, Rachata Ausavarungnirund SAFARI Research Group aETH Z¨urich bCarnegie Mellon University cUniversity of Illinois at Urbana-Champaign dKing Mongkut’s University of Technology North Bangkok Abstract Modern computing systems are overwhelmingly designed to move data to computation. This design choice goes directly against at least three key trends in computing that cause performance, scalability and energy bottlenecks: (1) data access is a key bottleneck as many important applications are increasingly data-intensive, and memory bandwidth and energy do not scale well, (2) energy consumption is a key limiter in almost all computing platforms, especially server and mobile systems, (3) data movement, especially off-chip to on-chip, is very expensive in terms of bandwidth, energy and latency, much more so than computation. These trends are especially severely-felt in the data-intensive server and energy-constrained mobile systems of today. At the same time, conventional memory technology is facing many technology scaling challenges in terms of reliability, energy, and performance. As a result, memory system architects are open to organizing memory in different ways and making it more intelligent, at the expense of higher cost. The emergence of 3D-stacked memory plus logic, the adoption of error correcting codes inside the latest DRAM chips, proliferation of different main memory standards and chips, specialized for different purposes (e.g., graphics, low-power, high bandwidth, low latency), and the necessity of designing new solutions to serious reliability and security issues, such as the RowHammer phenomenon, are an evidence of this trend. -
Hardware and Software Optimizations for GPU Resource Management
Hardware and Software Optimizations for GPU Resource Management A Thesis Submitted in Partial Fulfillment of the Requirements for the Degree of Doctor of Philosophy by Vishwesh Jatala to the DEPARTMENT OF COMPUTER SCIENCE AND ENGINEERING INDIAN INSTITUTE OF TECHNOLOGY KANPUR, INDIA December, 2018 ii Scanned by CamScanner Abstract Graphics Processing Units (GPUs) are widely adopted across various domains due to their massive thread level parallelism (TLP). The TLP that is present in the GPUs is limited by the number of resident threads, which in turn depends on the available resources in the GPUs { such as registers and scratchpad memory. Recent GPUs aim to improve the TLP, and consequently the throughput, by increasing the number of resources. Further, the improvements in semiconductor fabrication enable smaller feature sizes. However, for smaller feature sizes, the leakage power is a significant part of the total power consumption. In this thesis, we provide hardware and software solutions that aim towards the two problems of GPU design: improving throughput and reducing leakage energy. In the first work of the thesis, we focus on improving the performance of GPUs by effective resource management. In GPUs, resources (registers and scratchpad memory) are allocated at thread block level granularity, as a result, some of the resources may not be used up completely and hence will be wasted. We propose an approach that shares the resources of SM to utilize the wasted resources by launching more thread blocks in each SM. We show the effectiveness of our approach for two resources: registers and scratchpad memory (shared memory). On evaluating our approach experimentally with 19 kernels from several benchmark suites, we observed that kernels that underutilize register resource show an average improvement of 11% with register sharing.