用于电子医疗保健的低延迟和安全的M2M通信机制

K. Saleem, A. Derhab, J. Al-Muhtadi
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引用次数: 16

摘要

目前,电子医疗信息管理是最关键、最热门的研究课题。特别是随着机器对机器(M2M)通信等新的和有前途的电信技术的参与。在M2M通信中,设备以自主的方式相互交互和交换信息,以完成所需的任务。大多数情况下,一台机器与另一台机器进行无线通信。无线通信为巨大的漏洞打开了媒介,使黑客很容易访问机密信息并进行恶意活动。本文提出了一种基于随机分布式密钥管理方案和改进Kerberos域的M2M低延迟安全(LDS)通信系统。该系统能够以自主和智能的方式执行任务,最大限度地减少医务人员的工作量,提高患者护理质量和系统性能。我们将展示电子医疗保健社区中的不同参与者如何以安全的方式相互交互。该系统处理医生对特定患者的动态分配。提出的体系结构进一步提供了针对虚假攻击、虚假触发和篡改攻击的安全性。最后,在Visual Basic .net 2013上进行了仿真型实现,验证了所提出的低延迟和安全(LDS)算法的可行性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Low delay and secure M2M communication mechanism for eHealthcare
Currently, the eHealthcare information management is the most critical and hot research topic. Especially with the involvement of new and promising telecommunication technologies like Machine to Machine (M2M) Communication. In M2M communication the devices interact and exchange information with each other in an autonomous manner to accomplish the required tasks. Mostly machine communicate to another machine wirelessly. The wireless communication opens the medium for enormous vulnerabilities and make it very easy for hackers to access the confidential information and can perform malicious activities. In this paper, we propose a Machine to Machine (M2M) Low Delay and Secure (LDS) communication system for e-healthcare community based on random distributive key management scheme and modified Kerberos realm to ensure data security. The system is capable to perform the tasks in an autonomous and intelligent manner that minimizes the workload of medical staffs, and improves the quality of patient care as well as the system performance. We show how the different actors in the e-healthcare community can interact with each other in a secure manner. The system handles dynamic assignments of doctors to specific patients. The proposed architecture further provides security against false attack, false triggering and temper attack. Finally, the simulation type implementation is performed on Visual Basic .net 2013 that shows the feasibility of the proposed Low Delay and Secure (LDS) algorithm.
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