Shape Factor Example The shape factor can be modeled as thermal resistance as R t =1/kS, Therefore, it can be integrated with the electric circuit analog.

Slides:



Advertisements
Similar presentations
UNSTEADY HEAT TRANSFER Many heat transfer problems require the understanding of the complete time history of the temperature variation. For example, in.
Advertisements

Application of Steady-State Heat Transfer
ERT 216 HEAT & MASS TRANSFER Sem 2/
ME 340 Project: Fall 2010 Heat Transfer in a Rice Cooker Brad Glenn Mason Campbell.
Heat transfer rates through a bedroom window with and without an A/C unit Sam Sanderson David Theurer December 2006.
Extended Surfaces Chapter Three Section 3.6.
Heat Transfer Chapter 2.
Chapter 2: Overall Heat Transfer Coefficient
Chapter 2: Steady-State One-Dimensional Heat Conduction
Breakdown in Solid Dielectrics
Thermal Analysis of short bake out jacket version 1 12-Nov-2013.
Bald Head Convective Calculator Jess Rose Jeff Amelang Winter 2009.
Pressure Vessel Stress Calculations Brian. Stress calculations for a 5 foot Long 2 foot in diameter cylindrical pressure vessel during normal operation.
CHE/ME 109 Heat Transfer in Electronics LECTURE 7 – EXAMPLES OF CONDUCTION MODELS.
One Dimensional Steady Heat Conduction problems P M V Subbarao Associate Professor Mechanical Engineering Department IIT Delhi Simple ideas for complex.
Conduction & Convection.
Unsteady Heat Transfer in Semi-infinite Solids Solidification process of the coating layer during a thermal spray operation is an unsteady heat transfer.
Two-Dimensional Conduction: Flux Plots and Shape Factors
Internal Flow Convection -constant surface temperature case Another commonly encountered internal convection condition is when the surface temperature.
Lab-1,Week 1, EML 3016 C- Spring 2003 Electronic Device Cooling A thin (assume zero thickness) electronic chip has a square shape of an area 5x5 cm 2,
1/22/05ME 2591 ME 259 Heat Transfer Lecture Slides II Dr. Gregory A. Kallio Dept. of Mechanical Engineering, Mechatronic Engineering & Manufacturing Technology.
Calorimeter Analysis Tasks, July 2014 Revision B January 22, 2015.
Multidimensional Heat Transfer This equation governs the Cartesian, temperature distribution for a three-dimensional unsteady, heat transfer problem involving.
Today’s agenda: Electric Current. You must know the definition of current, and be able to use it in solving problems. Current Density. You must understand.
Resistance and Ohm’s Law. Electron flow vs. Conventional current  There are two ways to explain the way current moves: Electron flow Conventional current.
Chapter 3 Part 1 One-Dimensional, Steady-State Conduction.
Rate Processes - Part 1. 2 Objectives Know the relationships between rate, flux, and driving force Define the proportionality constants for heat, fluid.
Module 4 Multi-Dimensional Steady State Heat Conduction.
Remember... Resistance in Mechanical systems (friction) opposes motion of solid objects.
ERT 216 HEAT & MASS TRANSFER Sem 2/
One-Dimensional Steady-State Conduction
TRANSIENT CONDUCTION Lumped Thermal Capacitance Method Analytical Method: Separation of Variables Semi-Infinite Solid: Similarity Solution Numerical Method:
Prof. D. Wilton ECE Dept. Notes 24 ECE 2317 Applied Electricity and Magnetism Notes prepared by the EM group, University of Houston.
Heat Transfer Equations. Fouling Layers of dirt, particles, biological growth, etc. effect resistance to heat transfer We cannot predict fouling factors.
STEADY HEAT CONDUCTION
HW #4 /Tutorial # 4 WRF Chapter 18; WWWR Chapter 19 ID Chapter 6 Tutorial # 4 WWWR #19.1,19.4, WRF# ID # To be discussed during the week.
Shape Factor Example 2 The shape factor can be modeled as a thermal resistance where Rt=1/kS. Therefore, it can be integrated into the electrical circuit.
MULTIDIMENSIONAL HEAT TRANSFER  This equation governs the Cartesian, temperature distribution for a three-dimensional unsteady, heat transfer problem.
Output Stages and Power Amplifiers Classification of Output Stages Class A,B & AB Biasing AB Power BJT.
Spatial Effects QUESTION: When can we neglect the temperature variation inside a solid? We can do that if the heat transfer inside the solid is much more.
Exercises for Q1. Insulated copper tube A thin walled 10 mm copper tube is used to transport a low-temperature refrigerant with a temperature that is.
Unit 42: Heat Transfer and Combustion
Introduction 1 Heat Transfer and Its Applications.
© 2009, Prentice-Hall, Inc. Catalysts Catalysts increase the rate of a reaction by decreasing the activation energy of the reaction. Catalysts change the.
TUTORIAL 1 7/3/2016.
Heat Transfer Su Yongkang School of Mechanical Engineering # 1 HEAT TRANSFER CHAPTER 9 Free Convection.
HEAT TRANSFER Problems with FEM solution
Lesson 7: Thermal and Mechanical Element Math Models in Control Systems ET 438a Automatic Control Systems Technology 1lesson7et438a.pptx.
The MicroBooNE Cryostat Wall as EMI Shield We estimate the noise charge induced on a TPC wire. We start with Marvin Johnson’s analysis of the transfer.
Thermal Considerations in a Pipe Flow (YAC: 10-1– 10-3; 10-6) Thermal conditions  Laminar or turbulent  Entrance flow and fully developed thermal condition.
One-Dimensional Steady-State Conduction
Unsteady Heat Transfer in Semi-infinite Solids
Date of download: 12/24/2017 Copyright © ASME. All rights reserved.
Chapter 8 : Natural Convection
Spatial Effects QUESTION: When can we neglect the temperature variation inside a solid? We can do that if the heat transfer via conduction inside the solid.
Dr John Fletcher Thermal Management Dr John Fletcher
Lesson 12 CONDUCTION HEAT TRANSFER
Comparison of heat loss with a wetsuit vs. without
ET 438a Automatic Control Systems Technology
Heat Transfer Coefficient
Additional Examples (From the Text book)
Transient Heat Conduction
Conduction thermal resistance in different coordinate system
Heat Transfer in common Configuration
TEM - Lecture 10 Thermal Resistance.
THERMODYNAMIC IN ELECTRONICS
Example-cylindrical coordinates
TEM - Lecture 4 Thermal Resistance.
Consider an isothermal reversible expansion of an ideal gas
Presentation transcript:

Shape Factor Example The shape factor can be modeled as thermal resistance as R t =1/kS, Therefore, it can be integrated with the electric circuit analog concept we learned earlier. As an example, let us place a thick insulation layer with a thickness of 10 cm around the pipe line. Now, determine the heat loss. (Caution: the following calculation will be an approximation only since after we put on insulation the outer surface of the insulation will not be constant temperature anymore. Accordingly, the assumption of isothermal surfaces when we derive the shape factor is not valid. However, this is still a reasonable good assumption if the temperature variation is not very large.) If we accept this, we can model the heat transfer as two-step process. First, from the pipe through the insulator and followed by the second stage that is from the outer surface of the insulator to the ground.

Shape Factor Example (cont.) Pipe through insulator Insulator through the soil to the ground R soil =1/kS D 2 : outer diameter D 1 : pipe diameter T pipe T ground

Shape Factor Example (cont.) The heat loss is significantly lower than that without the insulator (q=181.2 W) Although the shape factor assumption is not exactly valid, but the approximation should be good enough for most applications. Especially in cases where only a first-order estimation is needed.