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Jiarong Tong

Researcher at Fudan University

Publications -  26
Citations -  167

Jiarong Tong is an academic researcher from Fudan University. The author has contributed to research in topics: Field-programmable gate array & Logic gate. The author has an hindex of 6, co-authored 26 publications receiving 157 citations.

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A Reconfigurable Multi-Transform VLSI Architecture Supporting Video Codec Design

TL;DR: This brief presents a reconfigurable VLSI architecture which is designed for multi-transform codec in several video coding standards of MPEG-2/4, VC-1, H.264/AVC and AVS, suitable for the real-time processing of 1080P HD video codec with six video standards transforms.
Journal ArticleDOI

SPREAD: A Streaming-Based Partially Reconfigurable Architecture and Programming Model

TL;DR: SPREAD is a reconfigurable architecture with a unified software/hardware thread interface and high throughput point-to-point streaming structure that enhances hardware efficiency while simplifying the development of streaming applications for partially reconfigured systems.
Journal ArticleDOI

A novel memristor-based rSRAM structure for multiple-bit upsets immunity

TL;DR: A radiation hardened resistive SRAM structure (rSRAM) is proposed for the SRAM-based FPGAs in this paper and can tolerate simultaneous disruptions affecting all sensitive nodes with an LET (Liner Energy Transfer) of 100Mev-cm2/mg.
Proceedings ArticleDOI

A partially reconfigurable architecture supporting hardware threads

TL;DR: A partially reconfigurable architecture supporting hardware threads gives a unified software/hardware thread interface and high throughput point-to-point streaming structure and shows 1.61-4.59 times higher power efficiency than their implementations on state-of-the-art graphics processing units.
Proceedings ArticleDOI

Variational capacitance modeling using orthogonal polynomial method

TL;DR: The new method, called statCap, is based on the spectral stochastic method where orthogonal polynomials are used to represent the statistical processes in a deterministic way, and it is shown how the variational potential coefficient matrix is represented in a first-order form using Taylor expansion and Orthogonal decomposition.