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Calculus And Its Applications by Larry Joel Goldstein

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1NASA Technical Reports Server (NTRS) 19810004275: Development Of Boolean Calculus And Its Applications. [digital Systems Design

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The development of Boolean calculus for its application to developing digital system design methodologies that would reduce system complexity, size, cost, speed, power requirements, etc., is discussed. Synthesis procedures for logic circuits are examined particularly asynchronous circuits using clock triggered flip flops.

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2Calculus And Its Applications Tulsa Community College Custom Edition

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The development of Boolean calculus for its application to developing digital system design methodologies that would reduce system complexity, size, cost, speed, power requirements, etc., is discussed. Synthesis procedures for logic circuits are examined particularly asynchronous circuits using clock triggered flip flops.

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3Calculus And Its Applications

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The development of Boolean calculus for its application to developing digital system design methodologies that would reduce system complexity, size, cost, speed, power requirements, etc., is discussed. Synthesis procedures for logic circuits are examined particularly asynchronous circuits using clock triggered flip flops.

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4Calculus And Its Applications

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The development of Boolean calculus for its application to developing digital system design methodologies that would reduce system complexity, size, cost, speed, power requirements, etc., is discussed. Synthesis procedures for logic circuits are examined particularly asynchronous circuits using clock triggered flip flops.

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5Brief Calculus And Its Applications

The development of Boolean calculus for its application to developing digital system design methodologies that would reduce system complexity, size, cost, speed, power requirements, etc., is discussed. Synthesis procedures for logic circuits are examined particularly asynchronous circuits using clock triggered flip flops.

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6The Elements Of The Integral Calculus: With Its Applications To Geometry And To The Summation Of ...

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Book digitized by Google from the library of the New York Public Library and uploaded to the Internet Archive by user tpb.

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7A Treatise On The Integral Calculus And Its Applications: With Numerous Examples

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8Instructor's Resource Manual Calculas And Its Applications Brief Calculus And Its Applications

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9A Treatise On The Integral Calculus And Its Applications

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10Study Guide With Selected Solutions : Brief Calculus And Its Applications

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[vii], 240 pages : 26 cm

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11Calculus And Its Applications

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[vii], 240 pages : 26 cm

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12Calculus And Its Applications

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[vii], 240 pages : 26 cm

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13Fractional Calculus And Its Applications : Proceedings Of The International Conference Held At The University Of New Haven, June, 1974

[vii], 240 pages : 26 cm

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14Calculus And Its Applications

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[vii], 240 pages : 26 cm

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15Calculus Of Variations And Its Applications

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[vii], 240 pages : 26 cm

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16Instructor's Solutions Manual For CALCULUS And ITS APPLICATIONS By Bittenger, Ellenbogen

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[vii], 240 pages : 26 cm

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17ERIC ED218130: Exponential Models Of Legislative Turnover. [and] The Dynamics Of Political Mobilization, I: A Model Of The Mobilization Process, II: Deductive Consequences And Empirical Application Of The Model. Applications Of Calculus To American Politics. [and] Public Support For Presidents. Applications Of Algebra To American Politics. Modules And Monographs In Undergraduate Mathematics And Its Applications Project. UMAP Units 296-300.

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This document consists of five units which all view applications of mathematics to American politics. The first three view calculus applications, the last two deal with applications of algebra. The first module is geared to teach a student how to: 1) compute estimates of the value of the parameters in negative exponential models; and draw substantive conclusions about attrition processes from applications of negative exponential models. The next unit aims for pupils to gain an understanding of the role of recruitment and defection rates in political mobilization. The third module helps users understand some of the consequences and applications of a specific model. The last two modules make up a single section. Their aim is to enable the student to work with an elementary gain/loss model, and to understand some of the basic principles of the use of models to study political behavior. All the units contain exercises, and answers to all problem sets are provided. (MP)

“ERIC ED218130: Exponential Models Of Legislative Turnover. [and] The Dynamics Of Political Mobilization, I: A Model Of The Mobilization Process, II: Deductive Consequences And Empirical Application Of The Model. Applications Of Calculus To American Politics. [and] Public Support For Presidents. Applications Of Algebra To American Politics. Modules And Monographs In Undergraduate Mathematics And Its Applications Project. UMAP Units 296-300.” Metadata:

  • Title: ➤  ERIC ED218130: Exponential Models Of Legislative Turnover. [and] The Dynamics Of Political Mobilization, I: A Model Of The Mobilization Process, II: Deductive Consequences And Empirical Application Of The Model. Applications Of Calculus To American Politics. [and] Public Support For Presidents. Applications Of Algebra To American Politics. Modules And Monographs In Undergraduate Mathematics And Its Applications Project. UMAP Units 296-300.
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  • Language: English

“ERIC ED218130: Exponential Models Of Legislative Turnover. [and] The Dynamics Of Political Mobilization, I: A Model Of The Mobilization Process, II: Deductive Consequences And Empirical Application Of The Model. Applications Of Calculus To American Politics. [and] Public Support For Presidents. Applications Of Algebra To American Politics. Modules And Monographs In Undergraduate Mathematics And Its Applications Project. UMAP Units 296-300.” Subjects and Themes:

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18Calculus And Its Applications

This document consists of five units which all view applications of mathematics to American politics. The first three view calculus applications, the last two deal with applications of algebra. The first module is geared to teach a student how to: 1) compute estimates of the value of the parameters in negative exponential models; and draw substantive conclusions about attrition processes from applications of negative exponential models. The next unit aims for pupils to gain an understanding of the role of recruitment and defection rates in political mobilization. The third module helps users understand some of the consequences and applications of a specific model. The last two modules make up a single section. Their aim is to enable the student to work with an elementary gain/loss model, and to understand some of the basic principles of the use of models to study political behavior. All the units contain exercises, and answers to all problem sets are provided. (MP)

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19The Elements Of The Integral Calculus: With Its Applications To Geometry And ...

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20A Treatise On Advanced Calculus, Including Those Parts Of The Theory Of Functions Of Real And Complex Variables Which Form The Logical Basis Of The Infinitesimal Analysis And Its Applications To Geometry And Physics

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595 pages

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21ERIC ED218111: Elementary Techniques Of Numerical Integration And Their Computer Implementation. Applications Of Elementary Calculus To Computer Science. Modules And Monographs In Undergraduate Mathematics And Its Applications Project. UMAP Unit 379.

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It is noted that there are some integrals which cannot be evaluated by determining an antiderivative, and these integrals must be subjected to other techniques. Numerical integration is one such method; it provides a sum that is an approximate value for some integral types. This module's purpose is to introduce methods of numerical integration and to describe related computer programing techniques for electronically carrying out the calculations. The material is seen to require very little background or knowledge about computers and their use. Exercises are provided at various points. It is expected that users work each of these problems, as they are viewed as essential to a genuine understanding of the ideas developed. (MP)

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22Mathematics With Calculus And Its Applications To Management, Life, And Social Sciences 2 Instructor's Guide / Laura L. Kelleher

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[430] S. in getr. Zaehlung

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23A Treatise On The Integral Calculus And Its Applications With Numerous ...

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24DTIC AD0680993: THE SCREW CALCULUS AND ITS APPLICATIONS IN MECHANICS

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The author sets forth the basic propositions of screw calculus on the basis of the elementary apparatus of modern vector algebra and indicates certain of its applications. The book sets forth material from the theory of sliding vectors, the algebra of complex numbers of the form alpha + omega (alpha superscript 0) with a special multiplier omega that possesses the property omega squares = 0, the algebra of screws, fundamentals of the differential geometry of the rules surface, which are necessary for the kinematics of solids, the foundations of screw analysis, and, finally, certain data from the classical theory of screws in its geometrical aspect, with indication of a number of applications in mechanics.

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25Practical Treatise On The Differential And Integral Calculus With Some Of Its Applications To Mechanics And Astronomy

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26Advanced Calculus And Its Applications To The Engineering And Physical Sciences

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27Study Guide With Selected Solutions Calculus And Its Applications, Fifth Edition

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xi, 0-1--12-20 pages : 24 cm

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28Operational Calculus In Two Variables And Its Applications

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xi, 0-1--12-20 pages : 24 cm

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29Generalized Pathway Entropy And Its Applications In Diffusion Entropy Analysis And Fractional Calculus

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We presented background information about various entropies in the literature. The pathway idea of Mathai (2005) is shown to be inferable from the maximization of a certain generalized entropy measure and established connections to outstanding problems in astronomy and physics. In this paper we proved that the generalized entropy of Mathai associated with diffusive processes grows linearly with the logarithm of time, and the rate of growth is indepen- dent of the generalized entropy parameter. We also proposed some results concerning images of generalized Bessel function under the pathway operator and its special cases including some trigonometric functions. Situations are listed where a generalized entropy of order ? leads to pathway models, exponential and power law behavior and related differential equations.

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30A Treatise On The Integral Calculus And Its Applications

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31Student's Solutions Manual To Accompany Calculus And Its Applications, Seventh Edition [by] Marvin L. Bittinger

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32A Treatise On The Integral Calculus And Its Applications With Numerous Examples

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33Calculus And Its Applications (Custom Edition For Cleveland State University, Volume I)

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34The Elements Of The Integral Calculus: With Its Applications To Geometry And ...

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35A Treatise On The Differential Calculus, And Its Applications To Algebra And Geometry, Founded On The Method Of Infinitesimals

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36Student's Solutions Manual [to Accompany] Calculus And Its Applications

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37A Treatise On The Integral Calculus And Its Applications With Numerous Examples

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38Brief Calculus And Its Applications

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39Calculus And Its Applications

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40Calculus And Its Applications : Expanded Version

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41Calculus And Its Applications

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42Calculus And Its Applications

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43Some Basic Properties Of G-Calculus And Its Applications In Numerical Analysis

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Objective of this paper is to introduce a new type of calculus which will be called G-Calculus based on non-Newtonian calculus introduced by Grossman and Katz \cite{GrossmanKatz}. The basic difference between geometric calculus defined by Grossman and Katz and the present G-calculus is that Grossman took the values of the argument as $x, x+ h, x+2h,...$ but here in G-calculus we take the values as $x, x\oplus h, x\oplus e^2\odot h, x\oplus e^3\odot h....$ This calculus will have great deal with numerical analysis which are discussed in the last section of this paper.

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44Differential Calculus And Its Applications

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Objective of this paper is to introduce a new type of calculus which will be called G-Calculus based on non-Newtonian calculus introduced by Grossman and Katz \cite{GrossmanKatz}. The basic difference between geometric calculus defined by Grossman and Katz and the present G-calculus is that Grossman took the values of the argument as $x, x+ h, x+2h,...$ but here in G-calculus we take the values as $x, x\oplus h, x\oplus e^2\odot h, x\oplus e^3\odot h....$ This calculus will have great deal with numerical analysis which are discussed in the last section of this paper.

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45The Elements Of The Integral Calculus; With Its Applications To Geometry And To The Summation Of Infinite Series. Intended For The Use Of Mathematical Students In Schools And Universities

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46Brief Calculus And Its Applications

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Includes index

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47ERIC ED221381: The Relationship Between Directional Heading Of An Automobile And Steering Wheel Deflection. Applications Of Calculus To Engineering. Modules And Monographs In Undergraduate Mathematics And Its Applications Project. UMAP Unit 506.

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This document looks at specific applications of calculus to engineering. It is noted that for an automobile traveling at constant speed, the mathematical relationship between the directional heading and the angular deflection of the steering wheel can be calculated with respect to time. An analysis is presented which derives the relationship from basic geometrical and kinematic principles. The derivation is seen as an example of calculus use in the mathematical modeling of dynamic systems. This module contains both exercises and a model exam, with answers provided for both at the conclusion of the document. (MP)

“ERIC ED221381: The Relationship Between Directional Heading Of An Automobile And Steering Wheel Deflection. Applications Of Calculus To Engineering. Modules And Monographs In Undergraduate Mathematics And Its Applications Project. UMAP Unit 506.” Metadata:

  • Title: ➤  ERIC ED221381: The Relationship Between Directional Heading Of An Automobile And Steering Wheel Deflection. Applications Of Calculus To Engineering. Modules And Monographs In Undergraduate Mathematics And Its Applications Project. UMAP Unit 506.
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  • Language: English

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48ERIC ED218132: Developing The Fundamental Theorem Of Calculus. Applications Of Calculus To Work, Area, And Distance Problems. [and] Atmospheric Pressure In Relation To Height And Temperature. Applications Of Calculus To Atmospheric Pressure. [and] The Gradient And Some Of Its Applications. Applications Of Multivariate Calculus To Physics. [and] Kepler's Laws And The Inverse Square Law. Applications Of Calculus To Physics. UMAP Units 323, 426, 431, 473.

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This document consists of four units. The first of these views calculus applications to work, area, and distance problems. It is designed to help students gain experience in: 1) computing limits of Riemann sums; 2) computing definite integrals; and 3) solving elementary area, distance, and work problems by integration. The second module views calculus applications to atmospheric pressure. The material is geared to aid pupil understanding of the application of calculus to construct a mathematical model of the atmosphere. The third unit covers applications of multivariate calculus to physics. The user is expected to learn how to compute the Gradient, and to be able to use the Gradient to solve certain practical problems involving steepest ascent. The final module covers calculus applications to physics. The material is designed to instruct pupils how to: 1) be able to handle motion problems in polar coordinates, especially those concerning gravitational interaction; 2) state the relationships between Kepler's Laws and the Inverse Square Law; and 3) discuss the history and thought going into scientific development of an idea and the interaction between experiment and theory, at least in the context of planetary motion. All units include exercises with solutions; the first, third, and fourth provide model exams with answers. (MP)

“ERIC ED218132: Developing The Fundamental Theorem Of Calculus. Applications Of Calculus To Work, Area, And Distance Problems. [and] Atmospheric Pressure In Relation To Height And Temperature. Applications Of Calculus To Atmospheric Pressure. [and] The Gradient And Some Of Its Applications. Applications Of Multivariate Calculus To Physics. [and] Kepler's Laws And The Inverse Square Law. Applications Of Calculus To Physics. UMAP Units 323, 426, 431, 473.” Metadata:

  • Title: ➤  ERIC ED218132: Developing The Fundamental Theorem Of Calculus. Applications Of Calculus To Work, Area, And Distance Problems. [and] Atmospheric Pressure In Relation To Height And Temperature. Applications Of Calculus To Atmospheric Pressure. [and] The Gradient And Some Of Its Applications. Applications Of Multivariate Calculus To Physics. [and] Kepler's Laws And The Inverse Square Law. Applications Of Calculus To Physics. UMAP Units 323, 426, 431, 473.
  • Author:
  • Language: English

“ERIC ED218132: Developing The Fundamental Theorem Of Calculus. Applications Of Calculus To Work, Area, And Distance Problems. [and] Atmospheric Pressure In Relation To Height And Temperature. Applications Of Calculus To Atmospheric Pressure. [and] The Gradient And Some Of Its Applications. Applications Of Multivariate Calculus To Physics. [and] Kepler's Laws And The Inverse Square Law. Applications Of Calculus To Physics. UMAP Units 323, 426, 431, 473.” Subjects and Themes:

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49Stochastic Calculus Of Variations For General Lévy Processes And Its Applications To Jump-type SDE's With Non-degenerated Drift

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We consider an SDE in R^m of the type dX(t)=a(X(t))dt+dU(t) with a L\'evy process U and study the problem for the distribution of a solution to be regular in various senses. We do not impose any specific conditions on the L\'evy measure of the noise, and this is the main difference between our method and the known methods by J.Bismut or J.Picard. The main tool in our approach is the stochastic calculus of variations for a L\'evy process, based on the time-stretching transformations of the trajectories. Three problems are solved in this framework. First, we prove that if the drift coefficient a is non-degenerated in an appropriate sense, then the law of the solution to the Cauchy problem for the initial equation is absolutely continuous, as soon as the L\'evy measure of the noise satisfies one of the rather weak intensity conditions, for instance the so-called wide cone condition. Secondly, we provide the sufficient conditions for the density of the distribution of the solution to the Cauchy problem to be smooth in the terms of the family of the so-called order indices of the L\'evy measure of the noise (the drift again is supposed to be non-degenerated). At last, we show that an invariant distribution to the initial equation, if exists, possesses a C^\infty-density provided the drift is non-degenerated and the L\'evy measure of the noise satisfies the wide cone condition.

“Stochastic Calculus Of Variations For General Lévy Processes And Its Applications To Jump-type SDE's With Non-degenerated Drift” Metadata:

  • Title: ➤  Stochastic Calculus Of Variations For General Lévy Processes And Its Applications To Jump-type SDE's With Non-degenerated Drift
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  • Language: English

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50Calculus And Its Applications

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We consider an SDE in R^m of the type dX(t)=a(X(t))dt+dU(t) with a L\'evy process U and study the problem for the distribution of a solution to be regular in various senses. We do not impose any specific conditions on the L\'evy measure of the noise, and this is the main difference between our method and the known methods by J.Bismut or J.Picard. The main tool in our approach is the stochastic calculus of variations for a L\'evy process, based on the time-stretching transformations of the trajectories. Three problems are solved in this framework. First, we prove that if the drift coefficient a is non-degenerated in an appropriate sense, then the law of the solution to the Cauchy problem for the initial equation is absolutely continuous, as soon as the L\'evy measure of the noise satisfies one of the rather weak intensity conditions, for instance the so-called wide cone condition. Secondly, we provide the sufficient conditions for the density of the distribution of the solution to the Cauchy problem to be smooth in the terms of the family of the so-called order indices of the L\'evy measure of the noise (the drift again is supposed to be non-degenerated). At last, we show that an invariant distribution to the initial equation, if exists, possesses a C^\infty-density provided the drift is non-degenerated and the L\'evy measure of the noise satisfies the wide cone condition.

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  • Title: Calculus And Its Applications
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  • Language: English

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1Test item file, Calculus/Brief calculus and its applications

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  • Title: ➤  Test item file, Calculus/Brief calculus and its applications
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  • Language: English
  • Number of Pages: Median: 143
  • Publisher: Prentice-Hall
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  • First Year Published: 1987
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