Results for 'circuit design'

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  1.  67
    Dynamical Analysis, Synchronization, Circuit Design, and Secure Communication of a Novel Hyperchaotic System.Li Xiong, Zhenlai Liu & Xinguo Zhang - 2017 - Complexity:1-23.
    This paper is devoted to introduce a novel fourth-order hyperchaotic system. The hyperchaotic system is constructed by adding a linear feedback control level based on a modified Lorenz-like chaotic circuit with reduced number of amplifiers. The local dynamical entities, such as the basic dynamical behavior, the divergence, the eigenvalue, and the Lyapunov exponents of the new hyperchaotic system, are all investigated analytically and numerically. Then, an active control method is derived to achieve global chaotic synchronization of the novel hyperchaotic (...)
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  2.  14
    Dynamic Analysis and Circuit Design of a Novel Hyperchaotic System with Fractional-Order Terms.Abir Lassoued & Olfa Boubaker - 2017 - Complexity:1-10.
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  3.  14
    Machine Aid for Switching Circuit Design.Claude E. Shannon & Edward F. Moore - 1954 - Journal of Symbolic Logic 19 (2):141-141.
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  4. A Novel Memductor-Based Chaotic System and Its Applications in Circuit Design and Experimental Validation.Li Xiong, Yanjun Lu, Yongfang Zhang & Xinguo Zhang - 2019 - Complexity 2019:1-17.
    This paper is expected to introduce a novel memductor-based chaotic system. The local dynamical entities, such as the basic dynamical behavior, the divergence, the stability of equilibrium set, and the Lyapunov exponent, are all investigated analytically and numerically to reveal the dynamic characteristics of the new memductor-based chaotic system as the system parameters and the initial state of memristor change. Subsequently, an active control method is derived to study the synchronous stability of the novel memductor-based chaotic system through making the (...)
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  5.  28
    Regression and ANN Models for Electronic Circuit Design.M. I. Dieste-Velasco, M. Diez-Mediavilla & C. Alonso-Tristán - 2018 - Complexity 2018:1-9.
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  6.  14
    A Novel Highly Nonlinear Quadratic System: Impulsive Stabilization, Complexity Analysis, and Circuit Designing.Arthanari Ramesh, Alireza Bahramian, Hayder Natiq, Karthikeyan Rajagopal, Sajad Jafari & Iqtadar Hussain - 2022 - Complexity 2022:1-14.
    This work introduces a three-dimensional, highly nonlinear quadratic oscillator with no linear terms in its equations. Most of the quadratic ordinary differential equations such as Chen, Rossler, and Lorenz have at least one linear term in their equations. Very few quadratic systems have been introduced and all of their terms are nonlinear. Considering this point, a new quadratic system with no linear term is introduced. This oscillator is analyzed by mathematical tools such as bifurcation and Lyapunov exponent diagrams. It is (...)
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  7.  20
    Staehler Robert E.. An application of Boolean algebra to switching circuit design. The Bell System technical journal, vol. 31 , pp. 280–305. [REVIEW]George W. Patterson - 1953 - Journal of Symbolic Logic 18 (4):348-348.
  8.  47
    Review: D. E. Muller, Application of Boolean Algebra to Switching Circuit Design and to Error Detection. [REVIEW]Raymond J. Nelson - 1955 - Journal of Symbolic Logic 20 (2):195-195.
  9.  16
    Review: Claude E. Shannon, Edward F. Moore, Machine Aid for Switching Circuit Design[REVIEW]Alonzo Church - 1954 - Journal of Symbolic Logic 19 (2):141-141.
  10.  27
    Shannon Claude E. and Moore Edward F.. Machine aid for switching circuit design. Proceedings of the I.R.E., vol. 41 , pp. 1348–1351. [REVIEW]Alonzo Church - 1954 - Journal of Symbolic Logic 19 (2):141-141.
  11.  43
    Digital Circuits and Logic Design.Samuel C. Lee - 1976 - Prentice-Hall.
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  12.  9
    Switching Circuits and Logical Design.Edward F. Moore - 1958 - Journal of Symbolic Logic 23 (4):433-434.
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  13.  53
    On Designing Feedback Controllers for Master-Slave Synchronization of Memristor-Based Chua’s Circuits.Ke Ding - 2018 - Complexity 2018:1-8.
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  14.  17
    Well‐designed systems biology content. An introduction to systems biology: Design principles of biological circuits. (2007). By Uri Alon. Chapman and Hall/CRC Press. Paperback, 301 pp. Price £28.99. ISBN: 1‐58488‐642‐0. [REVIEW]Nicolas Smith - 2008 - Bioessays 30 (2):189-190.
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  15.  4
    Perimeter Degree Technique for the Reduction of Routing Congestion during Placement in Physical Design of VLSI Circuits.Kuruva Lakshmanna, Fahimuddin Shaik, Vinit Kumar Gunjan, Ninni Singh, Gautam Kumar & R. Mahammad Shafi - 2022 - Complexity 2022:1-11.
    When used in conjunction with the current floorplan and the optimization technique in circuit design engineering, this research allows for the evaluation of design parameters that can be used to reduce congestion during integrated circuit fabrication. Testing the multiple alternative consequences of IC design will be extremely beneficial in this situation, as will be demonstrated further below. If the importance of placement and routing congestion concerns is underappreciated, the IC implementation may experience significant nonlinear problems (...)
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  16.  20
    Caldwell Samuel H.. Switching circuits and logical design. John Wiley & Sons, Inc., New York 1958, and Chapman & Hall Limited, London 1958, xvii + 686 pp. [REVIEW]Edward F. Moore - 1958 - Journal of Symbolic Logic 23 (4):433-434.
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  17.  39
    Introduction to the Logical Design of Switching Systems.Digital Systems Logic and Circuits.Basic Digital Electronics--Understanding Number Systems, Boolean Algebra, & Logic Circuits. [REVIEW]H. B. Enderton, H. C. Torng, Basil Zacharov & Ray Ryan - 1976 - Journal of Symbolic Logic 41 (2):549.
  18.  21
    E. C. Varnum. Relay circuit analysis by odd-even algebra. Machine design, vol. 21 no. 12 , pp. 137–139, 192–193. - E. C. Varnum. Three-relay circuits. Machine design, vol. 23 no. 2 , pp. 121–124, 192, 194–196, 198. - E. C. Varnum. Polynomial determination in a field of integers modulo P. The journal of computing systems, vol. 1 no. 2 , pp. 57–70. [REVIEW]William W. Boone - 1954 - Journal of Symbolic Logic 19 (3):233-233.
  19.  13
    E. C. Varnum. Relay circuit analysis by odd-even algebra. Machine design, vol. 21 no. 12 , pp. 137–139, 192–193. - E. C. Varnum. Three-relay circuits. Machine design, vol. 23 no. 2 , pp. 121–124, 192, 194–196, 198. - E. C. Varnum. Polynomial determination in a field of integers modulo P. The journal of computing systems, vol. 1 no. 2 , pp. 57–70. [REVIEW]William W. Boone - 1954 - Journal of Symbolic Logic 19 (3):233-233.
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  20. Circuit sharing and the implementation of intelligent systems.Michael Anderson - manuscript
    One of the most foundational and continually contested questions in the cognitive sciences is the degree to which the functional organization of the brain can be understood as modular. In its classic formulation, a module was defined as a cognitive sub-system with nine specific properties; the classic module is, among other things, domain specific, encapsulated, and implemented in dedicated neural substrates. Most of the examinations—and especially the criticisms—of the modularity thesis have focused on these properties individually, for instance by finding (...)
     
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  21.  11
    A multiple-valued logic approach to the design and verification of hardware circuits.Amnon Rosenmann - 2016 - Journal of Applied Logic 15:69-93.
  22.  6
    Short Circuit Fault Detection against High Thermal Background Using a Two-Level Scheme Based on DoG Filter.Xin Li, Yonggang Li, Hongqiu Zhu, Renchao Wu & Can Zhou - 2021 - Complexity 2021:1-13.
    Short circuit is a key factor which drastically affects the efficiency of metal electrorefining. Infrared image of the intercell busbar region is used to perform short circuit detection. To cope with the high thermal background, a two-level short circuit detection method is designed. Firstly, with background subtraction, high intensity short circuit electrodes, as well as the background, are removed, and normal working electrodes are preserved. In the second stage, suspicious short circuit areas are sifted out (...)
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  23.  10
    CoCEC: An Automatic Combinational Circuit Equivalence Checker Based on the Interactive Theorem Prover.Wilayat Khan, Farrukh Aslam Khan, Abdelouahid Derhab & Adi Alhudhaif - 2021 - Complexity 2021:1-12.
    Checking the equivalence of two Boolean functions, or combinational circuits modeled as Boolean functions, is often desired when reliable and correct hardware components are required. The most common approaches to equivalence checking are based on simulation and model checking, which are constrained due to the popular memory and state explosion problems. Furthermore, such tools are often not user-friendly, thereby making it tedious to check the equivalence of large formulas or circuits. An alternative is to use mathematical tools, called interactive theorem (...)
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  24.  16
    Arden Dean N.. Delayed-logic and finite-state machines. Switching circuit theory and logical design, Proceedings of the Second Annual Symposium, Detroit, Mich., October 17–20, 1961, and papers from the First Annual Symposium, Chicago, III., October 9–14,1960, American Institute of Electrical Engineers, New York 1961, pp. 133–151. [REVIEW]Robert McNaughton - 1971 - Journal of Symbolic Logic 36 (1):151-151.
  25.  15
    McCluskey E. J. Jr., Minimal sums for Boolean functions having many unspecified fundamental products. Switching circuit theory and logical design, Proceedings of the Second Annual Symposium, Detroit, Mich., October 17–20,1961, and papers from the First Annual Symposium, Chicago, III., October 9–14,1960, American Institute of Electrical Engineers, New York 1961, pp. 10–17; also Transactions of the American Institute of Electrical Engineers, vol. 81 part 1 , pp. 387–392. [REVIEW]Thomas H. Mott - 1967 - Journal of Symbolic Logic 32 (2):263-264.
  26.  37
    Dc-dc step-up/down converter used to design a switching power supply part a: Mathematical theory of dc-dc step-up/down converter controlled by mc34063 or μa78s40 switching regulator control circuits. [REVIEW]Adriana Florescu, Constantin Radoi & Bd Iuliu Maniu - 2005 - In Alan F. Blackwell & David MacKay (eds.), Power. Cambridge University Press. pp. 3.
  27.  29
    Review: Samuel H. Caldwell, Switching Circuits and Logical Design[REVIEW]Edward F. Moore - 1958 - Journal of Symbolic Logic 23 (4):433-434.
  28.  16
    Higonnet Rene A. and Grea Rene A.. Logical design of electrical circuits. McGraw-Hill Book Company, New York-Toronto-London 1958, ix + 220 pp. [REVIEW]S. Seshu - 1959 - Journal of Symbolic Logic 24 (1):77-78.
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  29.  8
    Review: Rene A. Higonnet, Rene A. Grea, Logical Design of Electrical Circuits. [REVIEW]S. Seshu - 1959 - Journal of Symbolic Logic 24 (1):77-78.
  30.  17
    A New Memristor-Based 5D Chaotic System and Circuit Implementation.Rui Wang, Mingjin Li, Zhaoling Gao & Hui Sun - 2018 - Complexity 2018:1-12.
    This paper proposes a new 5D chaotic system with the flux-controlled memristor. The dynamics analysis of the new system can also demonstrate the hyperchaotic characteristics. The design and analysis of adaptive synchronization for the new memristor-based chaotic system and its slave system are carried out. Furthermore, the modularized circuit designs method is used in the new chaotic system circuit implementation. The Multisim simulation and the physical experiments are conducted, compared, and matched with each other which can demonstrate (...)
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  31.  17
    Dynamic Analysis and Circuit Realization of a Novel No-Equilibrium 5D Memristive Hyperchaotic System with Hidden Extreme Multistability.Qiuzhen Wan, Zhaoteng Zhou, Wenkui Ji, Chunhua Wang & Fei Yu - 2020 - Complexity 2020:1-16.
    In this paper, a novel no-equilibrium 5D memristive hyperchaotic system is proposed, which is achieved by introducing an ideal flux-controlled memristor model and two constant terms into an improved 4D self-excited hyperchaotic system. The system parameters-dependent and memristor initial conditions-dependent dynamical characteristics of the proposed memristive hyperchaotic system are investigated in terms of phase portrait, Lyapunov exponent spectrum, bifurcation diagram, Poincaré map, and time series. Then, the hidden dynamic attractors such as periodic, quasiperiodic, chaotic, and hyperchaotic attractors are found under (...)
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  32.  30
    H. Allen Curtis. A functional canonical form. Journal of the Association for Computing Machinery, vol. 6 , pp. 245–258. - H. Allen Curtis. Multifunctional circuits in functional canonical form. Journal of the Association for Computing Machinery, vol. 6 , pp. 538–547. - H. Allen Curtis. A new approach to the design of switching circuits. D. Van Nostrand Company, Inc., Princeton-Toronto-London-New York, 1962, viii + 635 pp. - R. L. Ashenhurst. The decomposition of switching functions. Therein, pp. 571–602. - Theodore Singer. The decomposition chart as a theoretical aid. Therein, pp. 602–620. [REVIEW]Harold S. Stone - 1972 - Journal of Symbolic Logic 37 (4):760-762.
  33.  27
    Stearns R. E., Hartmanis J., and Lewis P. M. II. Hierarchies of memory limited computations. Sixth Annual Symposium on Switching Circuit Theory and Logical Design, University of Michigan, Ann Arbor, Mich., The Institute of Electrical and Electronics Engineers, Inc., New York 1965, pp. 179–190. [REVIEW]Walter J. Savitch - 1972 - Journal of Symbolic Logic 37 (3):624-625.
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  34.  46
    Design of LMI-based global sliding mode controller for uncertain nonlinear systems with application to Genesio's chaotic system.Saleh Mobayen - 2016 - Complexity 21 (1):94-98.
    The fault ride-through capability and fault current issues are the main challenges in doubly fed induction generator- based wind turbines. Application of the bridge-type fault current limiter was recognized as a promising solution to cope with these challenges. This paper proposes a nonlinear sliding mode controller for the BFCL to enhance the FRT performance of the DFIG-based WT. This controller has robust performance in unpredicted voltage sag level and nonlinear features. Theoretical discussions, power circuit, and nonlinear control consideration of (...)
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  35.  37
    Lin Shen and Rado Tibor. Computer studies of Turing machine problems. Journal of the Association for Computing Machinery, vol. 12 , pp. 196–212.Brady Allen H.. The conjectured highest scoring machines for Rado's Σ for the value k = 4. IEEE transactions on electronic computers, vol. EC-15 , pp. 802–803.Green Milton W.. A lower bound on Rado's sigma function for binary Turing machines. Switching circuit theory and logical design, Proceedings of the Fifth Annual Symposium, Princeton University, Princeton, N.J., November 11-13, 1964, The Institute of Electrical and Electronics Engineers, Inc., New York 1964, pp. 91–94. [REVIEW]H. B. Enderton - 1975 - Journal of Symbolic Logic 40 (4):617-617.
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  36.  53
    Torng H. C.. Introduction to the logical design of switching systems. Addison-Wesley series in electrical engineering. Addison-Wesley Publishing Company, Inc., Reading, Mass., Palo Alto, London, 1964, xii + 286 pp.Zacharov Basil. Digital systems logic and circuits. American Elsevier Publishing Company, Inc., New York 1968, xv + 160 pp.Ryan Ray. Basic digital electronics—Understanding number systems, Boolean algebra, & logic circuits. Tab Books, Blue Ridge Summit, Pa., 1975, 210 pp. [REVIEW]H. B. Enderton - 1976 - Journal of Symbolic Logic 41 (2):549-550.
  37.  21
    J. Hartmanis and R. E. Stearns. Computational complexity of recursive sequences. Switching circuit theory and logical design, Proceedings of the Fifth Annual Symposium, Princeton University, Princeton, N.J., November 11–13, 1964, The Institute of Electrical and Electronics Engineers, Inc., New York1964, pp. 82–90. [REVIEW]Jiří Bečvář - 1967 - Journal of Symbolic Logic 32 (1):121-122.
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  38.  16
    Review: O. B. Lupanov, On the Possibilities of Designing Circuits out of Various Elements; O. B. Lupanov, On the Synthesis of Contact Circuits; O. B. Lupanov, On the Synthesis of Contact Networks. [REVIEW]Edward F. Moore & O. B. Lupanov - 1959 - Journal of Symbolic Logic 24 (1):76.
  39.  18
    Cobham A., Fridshal R., and North J. H.. An application of linear programming to the minimization of Boolean functions. Switching circuit theory and logical design, Proceedings of the Second Annual Symposium, Detroit, Mich., October 17-20, 1961, and Papers from the First Annual Symposium, Chicago, Ill., October 9-14, 1960, American Institute of Electrical Engineers, New York 1961, pp. 3–9. [REVIEW]Thomas H. Mott - 1965 - Journal of Symbolic Logic 30 (2):247-247.
  40.  30
    Norman R. Scott. Introduction to switching algebra. A survey of switching circuit theory, edited by E. J. McCluskeyJr., and T. C. Bartee, McGraw-Hill Book Company, New York1962, pp. 1–13. - W. J. Cadden. Binary numbers, codes, and translators. A survey of switching circuit theory, edited by E. J. McCluskeyJr., and T. C. Bartee, McGraw-Hill Book Company, New York1962, pp. 15–30. - J. P. Runyon. Formulation of switching problems. A survey of switching circuit theory, edited by E. J. McCluskeyJr., and T. C. Bartee, McGraw-Hill Book Company, New York1962, pp. 31–45. - E. J. Tanana. The map method. A survey of switching circuit theory, edited by E. J. McCluskeyJr., and T. C. Bartee, McGraw-Hill Book Company, New York1962, pp. 47–65. - E. J. MccluskeyJr., Minimization theory. A survey of switching circuit theory, edited by E. J. McCluskeyJr., and T. C. Bartee, McGraw-Hill Book Company, New York1962, pp. 67–88. - T. C. Bartee. Design using computers. A survey of switching circuit theory, edit. [REVIEW]Albert Mullin - 1962 - Journal of Symbolic Logic 27 (2):251-252.
  41.  36
    Norman R. Scott. Introduction to switching algebra. A survey of switching circuit theory, edited by E. J. McCluskeyJr., and T. C. Bartee, McGraw-Hill Book Company, New York1962, pp. 1–13. - W. J. Cadden. Binary numbers, codes, and translators. A survey of switching circuit theory, edited by E. J. McCluskeyJr., and T. C. Bartee, McGraw-Hill Book Company, New York1962, pp. 15–30. - J. P. Runyon. Formulation of switching problems. A survey of switching circuit theory, edited by E. J. McCluskeyJr., and T. C. Bartee, McGraw-Hill Book Company, New York1962, pp. 31–45. - E. J. Tanana. The map method. A survey of switching circuit theory, edited by E. J. McCluskeyJr., and T. C. Bartee, McGraw-Hill Book Company, New York1962, pp. 47–65. - E. J. MccluskeyJr., Minimization theory. A survey of switching circuit theory, edited by E. J. McCluskeyJr., and T. C. Bartee, McGraw-Hill Book Company, New York1962, pp. 67–88. - T. C. Bartee. Design using computers. A survey of switching circuit theory, edit. [REVIEW]Albert Mullin - 1962 - Journal of Symbolic Logic 27 (2):251-252.
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  42.  19
    Hohn Franz E. and Schissler L. Robert. Boolean matrices and the design of combinational relay switching circuits. The Bell System technical journal, vol. 34 , pp. 177–202. [REVIEW]Zdzisław Pawlak - 1956 - Journal of Symbolic Logic 21 (1):104-105.
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  43.  10
    Review: Franz E. Hohn, L. Robert Schissler, Boolean Matrices and the Design of Combinational Relay Switching Circuits. [REVIEW]Zdzisław Pawlak - 1956 - Journal of Symbolic Logic 21 (1):104-105.
  44.  23
    Meo. Angelo Raffaele On the minimal third order expression of a Boolean function. Proceedings of the Third Annual Symposium on Switching Circuit Theory and Logical Design, Chicago, October 7–12, 1962, American Institute of Electrical Engineers, New York 1962, pp. 5–24. [REVIEW]A. K. Choudhury - 1968 - Journal of Symbolic Logic 32 (4):540-540.
  45.  15
    Keister William, Ritchie Alistair E., and Washburn Seth H.. The design of switching circuits. With a Foreword by Meszar John. The Bell Telephone Laboratories series. Lithographed. D. van Nostrand Company, New York and Toronto 1951. Third printing 1953, xviii + 556 pp. [REVIEW]Alonzo Church - 1953 - Journal of Symbolic Logic 18 (4):347-348.
  46.  39
    Nakasima Akira and Hanzawa Masao. The theory of equivalent transformation of simple partial paths in the relay circuit. Nippon electrical communication engineering , no. 9 , pp. 32–39.Nakasima Akira. The theory of four-terminal passive networks in relay circuit. Nippon electrical communication engineering , no. 10 , pp. 178–179.Nakasima Akira. Algebraic expressions relative to simple partial paths in the relay circuit. Nippon electrical communication engineering , no. 12 , pp. 310–314.Nakasima Akira. The theory of two-point impedance of passive networks in the relay circuit. Nippon electrical communication engineering , no. 13 , pp. 405–412.Nakasima Akira. The transfer impedance of four-terminal passive networks in the relay circuit. Nippon electrical communication engineering , no. 14 , pp. 459–466.Nakasima Akira and Hanzawa Masao. Expansion theorem and design of two-terminal relay networks . Nippon electrical communication engineering , no. 24 , pp. 203–210. [REVIEW]Alonzo Church - 1953 - Journal of Symbolic Logic 18 (4):346-346.
  47.  22
    Review: William Keister, Alistair E. Ritchie, Seth H. Washburn, John Meszar, The Design of Switching Circuits. [REVIEW]Alonzo Church - 1953 - Journal of Symbolic Logic 18 (4):347-348.
  48.  52
    How do shared circuits develop?Lindsay M. Oberman & Vilayanur S. Ramachandran - 2008 - Behavioral and Brain Sciences 31 (1):34-35.
    The target article discusses a model of how brain circuits mediate social behaviors such as imitation and mindreading. Hurley suggests potential mechanisms for development of shared circuits. We propose that empirical studies can be designed to differentiate the influence of genetic and learning-based factors on the development of shared circuits. We use the mirror neuron system as a model system.
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  49.  40
    Narrow Band-Pass Filters for Low Frequency Applications: Evaluation of Eight Electronics Filter Design Topologies.Raman K. Attri - 2018 - Singapore: Speed To Proficiency Research: S2Pro©.
    Narrow Band-pass filtering techniques have been a challenging task since the inception of audio and telecommunication applications. The challenge involves keeping quality factor, gain and mid-frequency of the filter independent of each other. The critical applications require a design that ensures mid-frequency immune to the circuit component tolerances. It becomes increasingly difficult for low-frequency applications where the shift in few Hz in mid-frequency would cause desired frequencies to fall outside the filter’s bandwidth and go undetected. The selection of (...)
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  50.  47
    To What Extent is the Experience of Empathy Mediated by Shared Neural Circuits?Jean Decety - 2010 - Emotion Review 2 (3):204-207.
    This paper selectively reviews the neurophysiological evidence for shared neural circuits (supposedly implemented by mirror neurons) as the mechanism underlying empathy. I will argue that while the mirror neuron system plays a role in motor resonance, it is not possible to conclude that this system is critically involved in emotion recognition, and there is little evidence for its role in empathy and sympathy. In addition, there is modest support from neurological observations that lesion of the regions involved in the mirror (...)
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