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
APPLICATION OF
IRREVERSIBLE PROCESS TO
BIOLOGICAL SYSTEM
PRESENTED TO PRESENTED BY
Dr. Reena singh Akash kumar singh
M.Sc.(III sem)
DAC BBAU LUCKNOW
ASSIONMENT

From the greek therme (heat) and dynamis (power,force)
- The capacity of hot bodies to produce work
The power of heat
Sadi Carnot
(1796-1832)
Réflexions sur la puissance motrice du feu et
sur les machines propres à développer cette puissance

 Reversible (ideal)
 system and surroundings can be restored to the initial state
from the final state without producing any changes in the
thermodynamics properties
 it should occur infinitely slowly due to infinitesimal gradient
 all the changes in state occurred in the system are in
thermodynamic equilibrium with each other
 Irreversible (natural)
 All processes in nature are irreversible
 Finite gradient between the two states of the system
 heat flow between two bodies occurs due to temperature gradient
between the two bodies;
Reversible and Irreversible
Processes

• Some factors that cause a reversible process to become
irreversible:
• Friction
• Unrestrained expansion and compression
• Mixing
• Heat transfer (finite ΔT)
• Inelastic deformation
• Chemical reactions

 In a reversible process things happen very slowly,
without any resisting force, without any space limitation
→ everything happens in a highly organized way (it is
not physically possible ‐ it is an idealization).

 Examples: Some examples of nearly reversible processes
are:
 (i) Frictionless relative motion.
 (ii) Expansion and compression of spring.
 (iii) Frictionless adiabatic expansion or compression of
fluid.
 (iv) Polytropic expansion or compression of fluid.
 (v) Isothermal expansion or compression.
 (vi) Electrolysis.

An irreversible process is one in which heat is
transferred through a finite temperature. In
summary, processes that are not reversible are
called irreversible.
 Examples of irreversible process.
(i) Relative motion with friction
(ii) Combustion
(iii) Diffusion
(iv) Free expansion
(v) Throttling
(vi) Electricity flow through a resistance
(vii) Heat transfer
(viii) Plastic deformation.

Laws of
thermodynamics
 0th
 Definition of temperature
 Systems at different temperatures exchange energy until
reaching a thermal equilibrium
 1st
 Conservation of energy
 heat is a form of energy
 2nd
 Entropy of an isolated system never decreases
 perpetual motions of machines is impossible
 3rd
 Entropy at absolute zero temperature (0 K)
 it is impossible to cool a system until zero

App. Of irreversible Therm. To biological system
OR
Biological importance for irreversible system
Biological system are open system which exchange
both matter and energy with the environment
The growth of a living organism or cell is
characterized by transition resulting in greater order
and thus decrease of entropy from the initial state
If we treat a biological system as an isolated system
,rather than as an open system , then it appears to
violate the basic principal of thermodynamic.

 The theory of stationary non-equilibrium states leads to
a better understanding of the global behavior of living
organism
 Regardless of the nature of the constant parameters , the
stationary state may be regarded as the state of min.
entropy production per time
 In a biological system , the main contribution to entropy
production , diS/dt , is positive arises from the process
of metabolism whereby the assimilated food is degraded
into simple substances such as CO2 , accompanied by an
energy release .

 As the organism grows , though diS/dt is positive ,
deS/dt is negative and greater than diS/dt.
-------------------------
!!! bye - bye !!!
-----------------------

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Thermodynamic

  • 1.  APPLICATION OF IRREVERSIBLE PROCESS TO BIOLOGICAL SYSTEM PRESENTED TO PRESENTED BY Dr. Reena singh Akash kumar singh M.Sc.(III sem) DAC BBAU LUCKNOW ASSIONMENT
  • 2.  From the greek therme (heat) and dynamis (power,force) - The capacity of hot bodies to produce work The power of heat Sadi Carnot (1796-1832) Réflexions sur la puissance motrice du feu et sur les machines propres à développer cette puissance
  • 3.   Reversible (ideal)  system and surroundings can be restored to the initial state from the final state without producing any changes in the thermodynamics properties  it should occur infinitely slowly due to infinitesimal gradient  all the changes in state occurred in the system are in thermodynamic equilibrium with each other  Irreversible (natural)  All processes in nature are irreversible  Finite gradient between the two states of the system  heat flow between two bodies occurs due to temperature gradient between the two bodies; Reversible and Irreversible Processes
  • 4.  • Some factors that cause a reversible process to become irreversible: • Friction • Unrestrained expansion and compression • Mixing • Heat transfer (finite ΔT) • Inelastic deformation • Chemical reactions
  • 5.   In a reversible process things happen very slowly, without any resisting force, without any space limitation → everything happens in a highly organized way (it is not physically possible ‐ it is an idealization).
  • 6.   Examples: Some examples of nearly reversible processes are:  (i) Frictionless relative motion.  (ii) Expansion and compression of spring.  (iii) Frictionless adiabatic expansion or compression of fluid.  (iv) Polytropic expansion or compression of fluid.  (v) Isothermal expansion or compression.  (vi) Electrolysis.
  • 7.  An irreversible process is one in which heat is transferred through a finite temperature. In summary, processes that are not reversible are called irreversible.  Examples of irreversible process. (i) Relative motion with friction (ii) Combustion (iii) Diffusion (iv) Free expansion (v) Throttling (vi) Electricity flow through a resistance (vii) Heat transfer (viii) Plastic deformation.
  • 8.  Laws of thermodynamics  0th  Definition of temperature  Systems at different temperatures exchange energy until reaching a thermal equilibrium  1st  Conservation of energy  heat is a form of energy  2nd  Entropy of an isolated system never decreases  perpetual motions of machines is impossible  3rd  Entropy at absolute zero temperature (0 K)  it is impossible to cool a system until zero
  • 9.  App. Of irreversible Therm. To biological system OR Biological importance for irreversible system Biological system are open system which exchange both matter and energy with the environment The growth of a living organism or cell is characterized by transition resulting in greater order and thus decrease of entropy from the initial state If we treat a biological system as an isolated system ,rather than as an open system , then it appears to violate the basic principal of thermodynamic.
  • 10.   The theory of stationary non-equilibrium states leads to a better understanding of the global behavior of living organism  Regardless of the nature of the constant parameters , the stationary state may be regarded as the state of min. entropy production per time  In a biological system , the main contribution to entropy production , diS/dt , is positive arises from the process of metabolism whereby the assimilated food is degraded into simple substances such as CO2 , accompanied by an energy release .
  • 11.   As the organism grows , though diS/dt is positive , deS/dt is negative and greater than diS/dt.
  • 12. ------------------------- !!! bye - bye !!! -----------------------