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Zhongjin Li

Researcher at Hangzhou Dianzi University

Publications -  41
Citations -  620

Zhongjin Li is an academic researcher from Hangzhou Dianzi University. The author has contributed to research in topics: Workflow & Cloud computing. The author has an hindex of 7, co-authored 35 publications receiving 344 citations. Previous affiliations of Zhongjin Li include Nanjing University.

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Cost and Energy Aware Scheduling Algorithm for Scientific Workflows with Deadline Constraint in Clouds

TL;DR: A cost and energy aware scheduling (CEAS) algorithm for cloud scheduler to minimize the execution cost of workflow and reduce the energy consumption while meeting the deadline constraint is presented.
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A security and cost aware scheduling algorithm for heterogeneous tasks of scientific workflow in clouds

TL;DR: This paper proposes a security and cost aware scheduling (SCAS) algorithm based on the meta-heuristic optimization technique, particle swarm optimization (PSO), the coding strategy of which is devised to minimize the total workflow execution cost while meeting the deadline and risk rate constraints.
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Multi-objective scheduling for scientific workflow in multicloud environment

TL;DR: A multi-objective scheduling (MOS) algorithm for scientific workflow in multicloud environment is proposed, the aim of which is to minimize workflow makespan and cost simultaneously while satisfying the reliability constraint.
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Security modeling and efficient computation offloading for service workflow in mobile edge computing

TL;DR: This paper proposes a security and energy efficient computation offloading (SEECO) strategy for service workflows in MEC environment, the goal of which is to optimize the energy consumption under the risk probability and deadline constraints.
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Security and Cost-Aware Computation Offloading via Deep Reinforcement Learning in Mobile Edge Computing

TL;DR: This work proposes a security and cost-aware computation offloading (SCACO) strategy for mobile users in mobile edge computing environment, the goal of which is to minimize the overall cost under the risk probability constraints.