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'''Computing with Memory''' refers to computing platforms where function response is stored in memory array, either one or two-dimensional, in the form of lookup tables (LUTs) and functions are evaluated by retrieving the values from the LUTs. These computing platforms can follow either a purely spatial computing model, as in '''''Field Programmable Gate Arrays''''' (FPGAs), or a temporal computing model, where a function is evaluated across multiple clock cycles. The latter approach aims at reducing the overhead of programmable interconnect in FPGA by folding interconnect resources inside a computing element. It uses dense two-dimensional memory arrays to store large multiple-input multiple-output LUTs. '''''Computing with Memory''''' differs from '''''Computing in Memory''''' or [[Processor-in-memory]] (PIM) concepts, widely investigated in the context of integrating a processor and memory on the same chip to reduce the memory bandwidth and latency. These architectures seek to reduce the distance the data travels between the processor and the memory. Berkeley IRAM project is one notable contribution in the area of PIM architectures.
Computing with memory platforms are typically used to provide the benefit of hardware reconfigurabilty. Reconfigurable computing platforms offer advantages in terms of reduced design cost, early time-to-market, rapid prototyping and easily customizable hardware systems. FPGAs present a popular reconfigurable computing platform for implementing digital circuits. They follow a purely spatial computing model. Since their inception in 1985, the basic structure of the FPGAs has continued to consist of two-dimensional array of Configurable Logic blocks (CLBs) and a programmable interconnect matrix <ref
Contrary to the purely spatial computing model of FPGA, a reconfigurable computing platform that employs a temporal computing model (or a combination of both temporal and spatial) has also been investigated [4, 10] in the context of improving performance and energy over conventional FPGA. These platforms, referred as '''''Memory Based Computing (MBC)''''', use dense two-dimensional memory array to store the LUTs. Such frameworks rely on breaking a complex function (f) into small sub-functions; representing the sub-functions as into multi-input, multi-output LUTs in the memory array; and evaluating the function f over multiple cycles. MBC can leverage on the high density, low power and high performance advantages of nanoscale memory [10]. Fig. 1 shows the high-level block diagram of MBC. Each computing element incorporates a two-dimensional memory array for storing LUTs, a small controller for sequencing evaluation of sub-functions and a set of temporary registers to hold the intermediate outputs from individual partitions. A fast, local routing framework inside each computing block generates the address for LUT access. Multiple such computing elements can be spatially connected using FPGA-like programmable interconnect architecture to enable mapping of large functions. The local time-multiplexed execution inside the computing elements can drastically reduce the requirement of programmable interconnects leading to large improvement in energy-delay product and better scalability of performance across technology generations. The memory array inside each computing element can be realized by '''''Content Addressable Memory (CAM)''''' to drastically reduce the memory requirement for certain applications [4].
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== References ==
<!--- See http://en.wikipedia.org/wiki/Wikipedia:Footnotes on how to create references using <ref></ref> tags which will then appear here automatically -->
{{reflist|group="Ref"|refs=
<ref name="Ref 1"> K.Compton and S. Hauck, "Computing: A Survey of systems and software", ACM Surveys, Vol. 34, No. 2, June, 2002.</ref>
<ref name="Ref 2"> S.M. Trimberger, "Field Programmable Gate Array Technology", Norwell, MA: Kluwer, 1994.</ref>
<ref name="Ref 3"> A. Rahman, S. Das, A.P. Chandrakasan, R. Reif, "Wiring Requirement and Three-Dimensional Integration Technology for Field Programmable Gate Arrays", IEEE Trans. on Very Large Scale Integration Systems, Vol. 11, No. 1, February, 2003.
<ref name="Ref 4"> [http://www.xilinx.com]
<ref name="Ref 5"> [http://www.altera.com]
}}
== External links ==
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