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 ).
Principal Strain and stresses can occur in the same directions.
Material Properties Relation (Young, bulk Rigidity Modulus) ⇼ Hooke's Law
General State of Strain ⇼ ЄX, ЄY, ЄZ and ૪X, ૪Y, ૪Z.
Stress (normal or shear)/Strain (normal or shear) ⇼ vary with element orientation.
Transformation equations for Plane strain derived from:
Interpretation of Experimental measurements
Represent in graphical form for plane strain (Mohr's Circle).
Geometry and independent of material properties.
Mohr's Circle
It is defined as., "A graphical method for determining normal and shear Shear stresses without using the stress transformation equations".
While considering the circle CCW ⇼ Shear strain positive upward & Normal strain positive towards right.
The construction of Mohr's circle (with normal and shear stresses are known) is quite easy which include following steps:
Draw a set of coordinate axes with ЄX (+ve right) and ૪Y/2(+ve upward).
Locate the center C of the circle at points ЄX1 = Єavg and ૪X1Y1= 0.
Locate point A which represents strain on X-face corresponds to (ЄX,૪Y/2).
Draw a line from point A to point C.
Using point C as center, draw Mohr's circle through point A.
Some key observations are:
Plane Strain ⇼ Stress condition in linear elastic fracture mechanics in which there is zero strain in the direction normal to the axis of applied tensile stress and direction of crack growth.
Principal Strain ⇼ maximum and minimum normal strain possible for a specific point on a structural element. Shear strain = 0 at the orientation where principal strain occurs. Important for predicting failure.
References:
Material from Class Lectures + Book named Engineering Mechanics of Materials by R.C. Hibbeler (6/9th Edition) + my knowledge.
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