Conferences related to Multidimensional systems

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2023 Annual International Conference of the IEEE Engineering in Medicine & Biology Conference (EMBC)

The conference program will consist of plenary lectures, symposia, workshops and invitedsessions of the latest significant findings and developments in all the major fields of biomedical engineering.Submitted full papers will be peer reviewed. Accepted high quality papers will be presented in oral and poster sessions,will appear in the Conference Proceedings and will be indexed in PubMed/MEDLINE.


2021 IEEE Photovoltaic Specialists Conference (PVSC)

Photovoltaic materials, devices, systems and related science and technology


2020 59th IEEE Conference on Decision and Control (CDC)

The CDC is the premier conference dedicated to the advancement of the theory and practice of systems and control. The CDC annually brings together an international community of researchers and practitioners in the field of automatic control to discuss new research results, perspectives on future developments, and innovative applications relevant to decision making, automatic control, and related areas.


2020 IEEE Power & Energy Society General Meeting (PESGM)

The Annual IEEE PES General Meeting will bring together over 2900 attendees for technical sessions, administrative sessions, super sessions, poster sessions, student programs, awards ceremonies, committee meetings, tutorials and more


2020 International Symposium on Information Theory and Its Applications (ISITA)

The scope of the symposium includes all aspects of information theory and its applications. Itcovers a wide range of topics such as Shannon Theory, Coding Theory, and InformationSecurity as well as novel applications of information theory.

  • 2018 International Symposium on Information Theory and Its Applications (ISITA)

    The scope of the symposium includes all aspects of information theory and its applications. It covers a wide range of topics such as Shannon Theory, Coding Theory, and Information Security as well as novel applications of information theory.

  • 2016 International Symposium on Information Theory and Its Applications (ISITA)

    The scope of the symposium includes all aspects of information theory and its applications. It covers a wide range of topics such as Shannon Theory, Coding Theory, and Information Security as well as novel applications of information theory.

  • 2014 International Symposium on Information Theory and its Applications (ISITA)

    The ISITA symposium features world-class speakers, plenary talks and technical sessions on a diverse range of topics within the field of information theory Interested authors are invited to submit papers describing novel and previously unpublished results on topics in information theory and its applications, including, but not limited to: Error Control Coding, Coded Modulation, Communication Systems, Detection and EstimationSpread Spectrum Systems, Signal Processing, Rate-Distortion Theory, Stochastic Processes, Network Coding, Shannon Theory, Coding Theory and Practice, Data Compression and Source Coding, Data Storage, Mobile Communications, Pattern Recognition and Learning, Speech/Image Coding, Multi-Terminal Information Theory, Cryptography and Data Security, Applications of Information Theory, and Quantum Information Theory.

  • 2012 International Symposium on Information Theory and its Applications (ISITA)

    The scope of this symposium includes all aspects of information theory and its applications. It covers a wide range of topics such as Shannon Theory, Coding Theory, and Cryptology as well as novel applications of Information Theory.

  • 2010 International Symposium On Information Theory & Its Applications (Isita2010)

    The topics of interest include Error Control Coding, Coding Theory and Practice, Coded Modulation, Data Compression and Source Coding, Pattern Recognition and Learning, Speech/Image Coding, Rate-Distortion Theory, Shannon Theory, Stochastic Processes, Cryptology and Data Security, Data Networks, Multi-User Information Theory, Quantum Information Processing

  • 2008 International Symposium on Information Theory and its Applications (ISITA)

    The scope is Information theory and its Applications, e.g., error control coding, Coded Modulation, Cummunication systems, Detection and estimation, Spread spectrum systems, Signal processing, Rate-distortion theory, Stochastic processes, Data networks, Multi-user information theory, Coding theory and Practice, Data compression and Source coding, Optical communications, Mobile communications, Pattern recognition and learning, Speech/Image Coding, Shannon Theory, Cryptograph and Data Securi


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Periodicals related to Multidimensional systems

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Antennas and Propagation, IEEE Transactions on

Experimental and theoretical advances in antennas including design and development, and in the propagation of electromagnetic waves including scattering, diffraction and interaction with continuous media; and applications pertinent to antennas and propagation, such as remote sensing, applied optics, and millimeter and submillimeter wave techniques.


Audio, Speech, and Language Processing, IEEE Transactions on

Speech analysis, synthesis, coding speech recognition, speaker recognition, language modeling, speech production and perception, speech enhancement. In audio, transducers, room acoustics, active sound control, human audition, analysis/synthesis/coding of music, and consumer audio. (8) (IEEE Guide for Authors) The scope for the proposed transactions includes SPEECH PROCESSING - Transmission and storage of Speech signals; speech coding; speech enhancement and noise reduction; ...


Automatic Control, IEEE Transactions on

The theory, design and application of Control Systems. It shall encompass components, and the integration of these components, as are necessary for the construction of such systems. The word `systems' as used herein shall be interpreted to include physical, biological, organizational and other entities and combinations thereof, which can be represented through a mathematical symbolism. The Field of Interest: shall ...


Circuits and Systems I: Regular Papers, IEEE Transactions on

Part I will now contain regular papers focusing on all matters related to fundamental theory, applications, analog and digital signal processing. Part II will report on the latest significant results across all of these topic areas.


Circuits and Systems II: Express Briefs, IEEE Transactions on

Part I will now contain regular papers focusing on all matters related to fundamental theory, applications, analog and digital signal processing. Part II will report on the latest significant results across all of these topic areas.


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Most published Xplore authors for Multidimensional systems

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Xplore Articles related to Multidimensional systems

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A behavioural/algebraic approach to multidimensional systems theory

IEE Colloquium on Multidimensional Systems: Problems and Solutions (Ref. No. 1998/225), 1998

The field of multidimensional systems theory suffers from the lack of a framework in which its many diverse strands could be unified. We propose the behavioural approach as such a framework. In the study of autoregressive systems, the use of behavioural tools is particularly useful since it allows the application of Oberst's duality theory, in which every AR nD behaviour ...


Transfer function models for continuous and discrete multidimensional systems

9th European Signal Processing Conference (EUSIPCO 1998), 1998

Continuous multidimensional systems, which are described by partial differential equations are usually discretized by standard methods from numerical mathematics. Here, a general approach for the transfer function description of multidimensional systems is presented. It allows a correct representation of initial and boundary values also for problems with spatially varying coefficients, general boundary conditions, three spatial dimensions and general differentiation operators. ...


IEE Colloquium on Multidimensional Systems: Problems and Solutions (Ref. No.1998/225)

IEE Colloquium on Multidimensional Systems: Problems and Solutions (Ref. No. 1998/225), 1998

None


Yoneda product of multidimensional systems

nDS '13; Proceedings of the 8th International Workshop on Multidimensional Systems, 2013

The paper aims at developing the algebraic analysis approach to multidimensional systems and behaviours. Within the algebraic analysis approach, if D is a (noncommutative) polynomial ring in n functional operators and F a signal space, i.e., a left D-module, then a behaviour B can be defined as homD(M,F), i.e., as the dual of a (left) D-module M finitely presented by ...


Numerical integration of nonlinear multidimensional systems

1997 IEEE International Conference on Acoustics, Speech, and Signal Processing, 1997

The suitability of methods from multidimensional systems theory and digital signal processing for the efficient simulation of time and space dependent problems has already been demonstrated. Properly chosen functional transformations for the time and space coordinates turn a partial differential equation into a transfer function description of a multidimensional continuous system. It serves as the starting point for the derivation ...


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Educational Resources on Multidimensional systems

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IEEE-USA E-Books

  • A behavioural/algebraic approach to multidimensional systems theory

    The field of multidimensional systems theory suffers from the lack of a framework in which its many diverse strands could be unified. We propose the behavioural approach as such a framework. In the study of autoregressive systems, the use of behavioural tools is particularly useful since it allows the application of Oberst's duality theory, in which every AR nD behaviour is identified with a unique finitely generated module over the polynomial (Laurent polynomial) ring in n indeterminates. We have illustrated the efficacy of this approach by considering a fundamental algebraic concept, the annihilator of a module. We have shown that this concept relates to the autonomy of a behaviour, the idea of poles of an nD system, and notions of primeness and Bezout identities. We believe that the combination of the behavioural approach with algebraic techniques is suitable for the unification and solution of many problems in the study of multidimensional linear shift invariant systems.

  • Transfer function models for continuous and discrete multidimensional systems

    Continuous multidimensional systems, which are described by partial differential equations are usually discretized by standard methods from numerical mathematics. Here, a general approach for the transfer function description of multidimensional systems is presented. It allows a correct representation of initial and boundary values also for problems with spatially varying coefficients, general boundary conditions, three spatial dimensions and general differentiation operators. In spite of this generality, the resulting discrete systems can be realized with standard signal processing elements and are free of implicit loops.

  • IEE Colloquium on Multidimensional Systems: Problems and Solutions (Ref. No.1998/225)

    None

  • Yoneda product of multidimensional systems

    The paper aims at developing the algebraic analysis approach to multidimensional systems and behaviours. Within the algebraic analysis approach, if D is a (noncommutative) polynomial ring in n functional operators and F a signal space, i.e., a left D-module, then a behaviour B can be defined as homD(M,F), i.e., as the dual of a (left) D-module M finitely presented by a matrix R E D(exp q×p) defining the multidimensional system. The homomorphisms from a behaviour C to a behaviour B can be studied by means of the (left) D-homomorphisms from M to N, where M and N are respectively the (left) D-module defining B and C. Within algebraic analysis, a linear system is not only defined as a behaviour ext(exp 0) D (M,F):= homD (M,F) but as the collection of n+1 vector spaces {ext(exp i) D (M,F)} i=0,...,n, defining the solvability in F of the successive compatibility conditions induced by the multidimensional system. If the signal space F is rich enough (i.e., is an injective left D-module), then {ext(exp i) (M,F)} i=0,...,n reduces to the behaviour ext(exp 0) D (M,F). In this paper, we generalize the homomorphisms of behaviours to consider the full characterization of a linear system as {ext(exp i) D (M,F)} i=0,...,n. To do that, we explicitly characterize the abelian group ext(exp i) D (M,N) and the maps: .......... The classical behaviour homomorphisms correspond to i = j = 0.

  • Numerical integration of nonlinear multidimensional systems

    The suitability of methods from multidimensional systems theory and digital signal processing for the efficient simulation of time and space dependent problems has already been demonstrated. Properly chosen functional transformations for the time and space coordinates turn a partial differential equation into a transfer function description of a multidimensional continuous system. It serves as the starting point for the derivation of a discrete system which closely models the behaviour of the given continuous system and which is suitable for computer implementation. This concept is extended here to the simulation of nonlinear multidimensional systems. The essence of the presented method is a systematic way to turn a nonlinear partial differential equation into a set of ordinary differential equations, for which standard methods for numerical integration exist. This paper briefly reviews the linear case, points out the various difficulties arising from nonlinearity and shows how to overcome them. Numerical results demonstrate the effectiveness of the method.

  • Convex /spl Lscr//sub 2/ synthesis for multidimensional systems

    Deals with the design of control systems for multidimensional systems in the Roesser state space format with an /spl Lscr//sub 2/ induced gain performance criterion. The region of analyticity of the closed loop system can be pre- specified, corresponding to the relaxation of the standard causality requirement (or equivalently, stability requirement) found in /spl Hscr//sub /spl infin// optimization. These techniques may be used for designing spatially distributed controllers for spatially distributed systems. The main technical contribution of the paper is the extension of the synthesis results of Packard (1994) and of Apkarian and Gahinet (1995) to non-definite scalings. The solution to the problem takes the form of a linear matrix inequality.

  • Stability analysis of time-delay systems via Nyquist stability criterion and multidimensional systems theory

    Discusses the stability of time-delay systems described by the state vector differential-difference equations in view of the Nyquist stability criterion and multidimensional systems theory. The stability of the time-delay systems described by state vector differential-difference equations can be checked by premultiplying a real rational matrix by a diagonal time-delay matrix and plotting the eigenloci of the resulting matrix. The strictly bounded real (SBR) condition of this matrix gives conservative sufficient conditions of stability independent of delay (i.o.d.) for time-delay systems, which can be improved by introducing real rational similarity transformation matrices. The first order scalar transfer functions which are lossless bounded real independent of delay (LBR i.o.d.) always make it possible to derive real coefficients minimal realization systems; but if they are LBR dependent on delay (LBR d.o.d.) it is impossible to derive minimal realization systems without using complex coefficients systems.<<ETX>>

  • Parametrization of delayed stabilizing controllers of multidimensional systems — Single-input single-output case

    We give a parametrization of a class of delayed stabilizing controllers of single-input single-output multidimensional systems with the structural stability. The approach used is the factorization approach.

  • The use of derivatives in the inversion of continued fraction expansions of transfer functions of multidimensional systems

    It is shown that the inversion of continued fraction expansion of transfer functions of multidimensional systems can be carried out by the use of derivatives or equivalently using simple graphs. Only one parameter of the transfer function need be evaluated first. The remaining parameters are obtained as partial derivatives of this parameter. Based on these evaluations, the transfer function is obtained.<<ETX>>

  • Primeness notions in multidimensional systems theory

    Different characterizations of primeness of polynomial matrices that are mutually equivalent in the case of univariate polynomials lead to various primeness concepts in the multivariate situation. This fact gives rise to a more refined view to observability and controllability of multidimensional systems. Algorithms for testing primeness properties are given based on computer algebraic techniques.



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