Invention Grant
US09327130B2 Implantable pacemakers control and optimization via fractional calculus approaches
有权
植入式起搏器通过分数演算法进行控制和优化
- Patent Title: Implantable pacemakers control and optimization via fractional calculus approaches
- Patent Title (中): 植入式起搏器通过分数演算法进行控制和优化
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Application No.: US14252265Application Date: 2014-04-14
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Publication No.: US09327130B2Publication Date: 2016-05-03
- Inventor: Radu Marculescu , Paul Bogdan
- Applicant: CARNEGIE MELLON UNIVERSITY, a Pennsylvania Non-Profit Corporation
- Applicant Address: US PA Pittsburgh
- Assignee: Carnegie Mellon University, a Pennsylvania Non-Profit Corporation
- Current Assignee: Carnegie Mellon University, a Pennsylvania Non-Profit Corporation
- Current Assignee Address: US PA Pittsburgh
- Agent David G. Oberdick; Michael G. Monyok
- Main IPC: A61N1/00
- IPC: A61N1/00 ; A61N1/365 ; A61B5/024 ; G06F19/00 ; A61B5/00

Abstract:
Method and system for non-linear modeling of physiological behavior, such as R-R intervals, in implantable devices, such as a rate responsive pacemakers, comprising a comprehensive modeling and optimization methodology based on fractional calculus and constrained finite horizon optimal control theory that allows for allows for fine-grain optimization of pacemaker response to heart rate variations; and the theoretical basis on which a hardware implementation of the fractional optimal controller that can respond to changes in the heart rate dynamics. Present invention describes a fractal approach to pacemaker control based on the constrained finite horizon optimal control problem. This is achieved by modeling the heart rate dynamics via fractional differential equations. Also, by using calculus of variations, the invention describes how the constrained finite horizon optimal control problem can be reduced to solving a linear system of equations. Finally, the invention describes the theoretical basis on which a hardware implementation become possible.
Public/Granted literature
- US20140309707A1 Implantable Pacemakers Control and Optimization via Fractional Calculus Approaches Public/Granted day:2014-10-16
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