Radiation Heat Transfer

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View Factor Orientation (or View factor or shape factor) plays an important role in radiation heat transfer. View factor is defined as, "fraction of radiation leaving surface 'i' and strike 'j' ". Summation Rule (View Factor) If there is are similar surfaces 'i' and 'j' , then: Blackbody Radiation Exchange Radiation Exchange between Opaque, Diffuse, Gray surfaces in an Enclosure 1. Opaque 2. Surfaces 3. Two surface enclosure Radiation Shield It is used to protect surfaces from radiation act like a reflective surface. References: Material from Class Lectures + Book named Fundamentals of Heat and Mass Transfer by Theodore L. Bergman + My knowledge.  Photoshoped pics  are developed.  Some pics and GIF from Google.   Videos from YouTube ( Engineering Sights ).

Equilibrium of a Rigid Body

Rigid Bodies:

Bodies which don't deform under load are called Rigid Bodies. It is the only supposition in Statics.

Conditions for Rigid Bodies Equilibrium:


Condition for equilibrium of rigid Bodies are:
  1. If the total force on a rigid body is zero then the body shows translational equilibrium as the linear momentum remains unchanged.
  2. If the total torque on a rigid body is zero then the body showa rotational equilibrium as the angular momentum remains unchanged.

Free Body Diagrams:

While solving a problem in statics, we should draw free Body diagram in order to make problem even more easier.

Reaction of Connection In 2D plane:


Types of connection, reaction and number of unknowns for different connections are given by:

Equations of Equilibrium (2D):


When the body is subjected to a system of forces, which all lie in the x-y plane, then the forces can be resolved into their x abd y components. So, the conditions for equilibrium are:
ΣFx = 0
ΣFy = 0
ΣMo = 0

Two-Force Members:


A two force member is a body that has forces (only forces, no moments) acting on it in only two locations.

Three-Force Members:


A three-force member is a rigid body with no force couple acted upon by three forced at three different locations.

Reactions of Connections in 3D Plane:

Types of connection,  reaction and number of unkowns for different connections are given by:

Equations of Equilibrium (3D):



When the body is subjected to a system of forces, which all lie in 3-dimensional plane, then the forces and moments can be resolved into their x, y and z components. So, the conditions for equilibrium are:
ΣFx = 0
ΣFy = 0
ΣFz = 0
And,
ΣMx = 0
ΣMy = 0
ΣMz = 0

References:

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