Thermoelastic Problems on Elliptical Objects with Internal Heat Source

Pravin Bhad

ISBN 10: 6202307536 / ISBN 13: 9786202307536

Editore: Scholars' Press Feb 2018, 2018

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This item is printed on demand - Print on Demand Titel. Neuware -In modern engineering applications, elliptical structures are extensively used due to the added advantage of combining the physical, mechanical, as well as thermal properties of different materials compared to other shape objects. Many of these applications require a detailed knowledge of transient temperature and heat-flux distribution within the elliptical objects. Things get further complicated when internal heat generation persists in the object under consideration and further becomes unpredictable when sectional heat supply is impacted on the body. Both analytical and numerical techniques are the best methodology to solve such problems. Nonetheless, numerical solutions are preferred and prevalent in practice, due to either unavailability or higher mathematical complexity of the corresponding exact solutions. Rather, limited use of analytical solutions should not diminish their merit over numerical ones; since exact solutions, if available, provide an insight into the governing physics of the problem, which is typically missing in any numerical solution. Moreover, analyzing closed-form solutions to obtain optimal design options for any particular application of interest.VDM Verlag, Dudweiler Landstraße 99, 66123 Saarbrücken 248 pp. Englisch.

Codice articolo 9786202307536

Dati bibliografici

• Titolo: Thermoelastic Problems on Elliptical Objects with Internal Heat Source
• Editore: Scholars' Press Feb 2018
• Data di pubblicazione: 2018
• Lingua: Inglese
• ISBN 10: 6202307536
• ISBN 13: 9786202307536
• Rilegatura: Taschenbuch
• Condizione: Neu
• Dimensioni: 220 L x 150 A x 16 P (millimetri) 220 millimetri di larghezza per 150 millimetri di altezza per 16 millimetri di profondità
• Peso: 387 grammi

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Riassunto

In modern engineering applications, elliptical structures are extensively used due to the added advantage of combining the physical, mechanical, as well as thermal properties of different materials compared to other shape objects. Many of these applications require a detailed knowledge of transient temperature and heat-flux distribution within the elliptical objects. Things get further complicated when internal heat generation persists in the object under consideration and further becomes unpredictable when sectional heat supply is impacted on the body. Both analytical and numerical techniques are the best methodology to solve such problems. Nonetheless, numerical solutions are preferred and prevalent in practice, due to either unavailability or higher mathematical complexity of the corresponding exact solutions. Rather, limited use of analytical solutions should not diminish their merit over numerical ones; since exact solutions, if available, provide an insight into the governing physics of the problem, which is typically missing in any numerical solution. Moreover, analyzing closed-form solutions to obtain optimal design options for any particular application of interest.