20
Constructal Theory Adrian Bejan, 1996

Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

  • View
    218

  • Download
    3

Embed Size (px)

Citation preview

Page 1: Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

Constructal Theory

Adrian Bejan, 1996

Page 2: Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

Constructal Law

"For a finite-size system to persist in time (to live), it must evolve in such a way that it

provides easier access to the imposed currents that flow through it."

-Bejan, 1996-

Page 3: Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

Constructal Theory

Flow systems under size-constraint Tree architecture predicted

Tree/Vascular/Dendritic

Page 4: Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

Applications

Page 5: Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

River delta

Page 6: Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

Tree (and roots)

Page 7: Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

Vascular

Page 8: Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

3D microvascular

Page 9: Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

Heat dissipation under skin

Page 10: Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

Airport

Page 11: Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

Dendritic

Page 12: Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

Chip cooling

Page 13: Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

Towards chip cooling

Page 14: Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

Heat transfer (cooling)

Page 15: Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

Combustor

Page 16: Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

Heat exchanger design

Page 17: Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

Cross flow heat exchanger

Page 18: Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

From principle to shape

Page 19: Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

Principles

Every system will remain imperfect The best that can be done is to optimally

distribute imperfections Imperfections distribute to the smallest

scale of system This optimal distribution will result in the

geometry/shape of the system The perfect form is the least imperfect

form possible.

Page 20: Constructal Theory Adrian Bejan, 1996. Constructal Law "For a finite-size system to persist in time (to live), it must evolve in such a way that it provides

Analogies