東華大學圖書館 |

語系: 繁體中文

說明(常見問題)

回圖書館首頁

手機版館藏查詢

登入

回首頁 到查詢結果 [ subject:"Quantum entropy." ]

切換: 標籤 | MARC模式 | ISBD

Fractal and trans-scale nature of en...

Conde, Diogo Queiros,

FindBook

Google Book

Amazon

博客來

Fractal and trans-scale nature of entropy = towards a geometrization of thermodynamics /

紀錄類型:	書目-電子資源 : Monograph/item
正題名/作者:	Fractal and trans-scale nature of entropy/ Diogo Queiros Conde, Michel Feidt.
其他題名:	towards a geometrization of thermodynamics /
作者:	Conde, Diogo Queiros,
其他作者:	Feidt, Michel,
出版者:	Amsterdam :Elsevier, : 2018.,
面頁冊數:	1 online resource :ill. (some col.)
內容註:	Front Cover; Fractal and Trans-scale Nature of Entropy: Towards a Geometrization of Thermodynamics; Copyright; Contents; Introduction; Chapter 1. The Thermal Worm Model to Represent Entropy-Exergy Duality; 1.1. A fractal and diffusive approach to entropy and exergy; 1.2. A granular model of energy: toward the entropy and the exergy of a curve; 1.3. The thermal worm model of entropy-exergy duality; 1.4. The 2D worm model; 1.5. The 3D thermal worm-like model; Chapter 2. Black Hole Entropy and the Thermal Worm Model; 2.1. Entropy of a black hole: the Bekenstein-Hawking temperature
內容註:	2.2. The thermal worm model of black holes2.3. Carnot representation of black holes; Chapter 3. The Entropic Skins of Black-Body Radiation: a Geometrical Theory of Radiation; 3.1. Intermittency of black-body radiation; 3.2. Generalized RJ law based on a scale-dependent fractal geometry; 3.3. Fluctuations and energy dispersion in black-body radiation; 3.4. A scale-entropy diffusion equation for black-body radiation; 3.5. Spectral fractal dimensions and scale-entropy of black-body radiation; 3.6. Conclusion; Chapter 4. Non-extensive Thermodynamics, Fractal Geometry and Scale-entropy
內容註:	4.1. Tsallis entropy in non-extensive thermostatistics4.2. Two physical systems leading to Tsallis entropy: a simple interpretation of the entropic index; 4.3. Non-extensive thermostatistics, scale-dependent fractality and Kaniadakis entropy; Chapter 5. Finite Physical Dimensions Thermodynamics; 5.1. A brief history of finite physical dimensions thermodynamics; 5.2. Transfer phenomena by FPDT; 5.3. Energy conversion by FPDT; 5.4. Extension to complex systems: cascades of endoreversible Carnot engines; 5.5. Time dynamics of Carnot engines; 5.6. Conclusions on FPDT
內容註:	Chapter 6. A Scale-Dependent Fractal and Intermittent Structure to Describe Chemical Potential and Matter Diffusion6.1. Defining and quantifying the diffusion of matter through chemical potential; 6.2. Topic scales and scale-entropy of a set of particles; 6.3. Entropy and chemical potential of an ideal gas by Sackur-Tetrode theory; 6.4. Entropy of a set of particles described through topic scales and scale-entropy; 6.5. Fractal and scale-dependent fractal geometries to interpret and calculate the chemical potential
內容註:	6.6. The intermittency parameter and clustering entropy of particles in the fractal case6.7. The clustering entropy and chemical potential in the parabolic fractal case; 6.8. Summing up formulas and conclusion; Conclusion; Untitled; References; Index; Back Cover
標題:	Thermodynamics. -
電子資源:	https://www.sciencedirect.com/science/book/9781785481932
ISBN:	9780081017906 (electronic bk.)

Fractal and trans-scale nature of entropy = towards a geometrization of thermodynamics /
Conde, Diogo Queiros,

Fractal and trans-scale nature of entropytowards a geometrization of thermodynamics /[electronic resource] :Diogo Queiros Conde, Michel Feidt. - Amsterdam :Elsevier,2018. - 1 online resource :ill. (some col.)

Includes bibliographical references and index.

Front Cover; Fractal and Trans-scale Nature of Entropy: Towards a Geometrization of Thermodynamics; Copyright; Contents; Introduction; Chapter 1. The Thermal Worm Model to Represent Entropy-Exergy Duality; 1.1. A fractal and diffusive approach to entropy and exergy; 1.2. A granular model of energy: toward the entropy and the exergy of a curve; 1.3. The thermal worm model of entropy-exergy duality; 1.4. The 2D worm model; 1.5. The 3D thermal worm-like model; Chapter 2. Black Hole Entropy and the Thermal Worm Model; 2.1. Entropy of a black hole: the Bekenstein-Hawking temperature

Fractal and Trans-scale Nature of Entropy: Towards a Geometrization of Thermodynamics develops a new vision for entropy in thermodynamics by proposing a new method to geometrize. It investigates how this approach can accommodate a large number of very different physical systems, going from combustion and turbulence towards cosmology. As an example, a simple interpretation of the Hawking entropy in black-hole physics is provided. In the life sciences, entropy appears as the driving element for the organization of systems. This book demonstrates this fact using simple pedagogical tools, thus showing that entropy cannot be interpreted as a basic measure of disorder.

ISBN: 9780081017906 (electronic bk.)Subjects--Topical Terms:

517304
Thermodynamics.
Index Terms--Genre/Form:

542853
Electronic books.

LC Class. No.: TJ265

Dewey Class. No.: 536.7

Fractal and trans-scale nature of entropy = towards a geometrization of thermodynamics /
LDR:04309cmm a2200325 a 4500 001 2223415
006 o d
007 cnu|unuuu||
008 210114s2018 ne a ob 001 0 eng d
020 $a 9780081017906 (electronic bk.)
020 $a 0081017901 (electronic bk.)
020 $a 9781785481932
020 $a 1785481932
035 $a (OCoLC)1066247873
035 $a EL2020145
040 $a N$T $b eng $c N$T $d N$T $d EBLCP $d OPELS $d OCLCF $d UKMGB $d YDX $d COO $d STF $d MERER $d OCLCQ $d UPM $d OCLCQ $d UKAHL $d OCLCQ
041 0 $a eng
050 4 $a TJ265
082 0 4 $a 536.7 $2 23
100 1 $a Conde, Diogo Queiros, $e author. $3 3462843
245 1 0 $a Fractal and trans-scale nature of entropy $h [electronic resource] : $b towards a geometrization of thermodynamics / $c Diogo Queiros Conde, Michel Feidt.
260 $a Amsterdam : $b Elsevier, $c 2018.
300 $a 1 online resource : $b ill. (some col.)
504 $a Includes bibliographical references and index.
505 0 $a Front Cover; Fractal and Trans-scale Nature of Entropy: Towards a Geometrization of Thermodynamics; Copyright; Contents; Introduction; Chapter 1. The Thermal Worm Model to Represent Entropy-Exergy Duality; 1.1. A fractal and diffusive approach to entropy and exergy; 1.2. A granular model of energy: toward the entropy and the exergy of a curve; 1.3. The thermal worm model of entropy-exergy duality; 1.4. The 2D worm model; 1.5. The 3D thermal worm-like model; Chapter 2. Black Hole Entropy and the Thermal Worm Model; 2.1. Entropy of a black hole: the Bekenstein-Hawking temperature
505 8 $a 2.2. The thermal worm model of black holes2.3. Carnot representation of black holes; Chapter 3. The Entropic Skins of Black-Body Radiation: a Geometrical Theory of Radiation; 3.1. Intermittency of black-body radiation; 3.2. Generalized RJ law based on a scale-dependent fractal geometry; 3.3. Fluctuations and energy dispersion in black-body radiation; 3.4. A scale-entropy diffusion equation for black-body radiation; 3.5. Spectral fractal dimensions and scale-entropy of black-body radiation; 3.6. Conclusion; Chapter 4. Non-extensive Thermodynamics, Fractal Geometry and Scale-entropy
505 8 $a 4.1. Tsallis entropy in non-extensive thermostatistics4.2. Two physical systems leading to Tsallis entropy: a simple interpretation of the entropic index; 4.3. Non-extensive thermostatistics, scale-dependent fractality and Kaniadakis entropy; Chapter 5. Finite Physical Dimensions Thermodynamics; 5.1. A brief history of finite physical dimensions thermodynamics; 5.2. Transfer phenomena by FPDT; 5.3. Energy conversion by FPDT; 5.4. Extension to complex systems: cascades of endoreversible Carnot engines; 5.5. Time dynamics of Carnot engines; 5.6. Conclusions on FPDT
505 8 $a Chapter 6. A Scale-Dependent Fractal and Intermittent Structure to Describe Chemical Potential and Matter Diffusion6.1. Defining and quantifying the diffusion of matter through chemical potential; 6.2. Topic scales and scale-entropy of a set of particles; 6.3. Entropy and chemical potential of an ideal gas by Sackur-Tetrode theory; 6.4. Entropy of a set of particles described through topic scales and scale-entropy; 6.5. Fractal and scale-dependent fractal geometries to interpret and calculate the chemical potential
505 8 $a 6.6. The intermittency parameter and clustering entropy of particles in the fractal case6.7. The clustering entropy and chemical potential in the parabolic fractal case; 6.8. Summing up formulas and conclusion; Conclusion; Untitled; References; Index; Back Cover
520 $a Fractal and Trans-scale Nature of Entropy: Towards a Geometrization of Thermodynamics develops a new vision for entropy in thermodynamics by proposing a new method to geometrize. It investigates how this approach can accommodate a large number of very different physical systems, going from combustion and turbulence towards cosmology. As an example, a simple interpretation of the Hawking entropy in black-hole physics is provided. In the life sciences, entropy appears as the driving element for the organization of systems. This book demonstrates this fact using simple pedagogical tools, thus showing that entropy cannot be interpreted as a basic measure of disorder.
588 0 $a Online resource; title from PDF file page (EBSCO, viewed November 21, 2018).
650 0 $a Thermodynamics. $3 517304
650 0 $a Quantum entropy. $3 748679
650 0 $a Geometric analysis. $3 1439441
655 4 $a Electronic books. $2 lcsh $3 542853
700 1 $a Feidt, Michel, $e author. $3 3389798
856 4 0 $u https://www.sciencedirect.com/science/book/9781785481932