Chapter 19 - 1 ISSUES TO ADDRESS... How does a material respond to heat ? How do we define and measure... -- heat capacity -- coefficient of thermal expansion.

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Presentation transcript:

Chapter ISSUES TO ADDRESS... How does a material respond to heat ? How do we define and measure heat capacity -- coefficient of thermal expansion -- thermal conductivity -- thermal shock resistance How do ceramics, metals, and polymers rank? Chapter 19: Thermal Properties

Chapter General: The ability of a material to absorb heat. Quantitative: The energy required to increase the temperature of the material. heat capacity (J/mol-K) energy input (J/mol) temperature change (K) Heat Capacity Two ways to measure heat capacity: C p : Heat capacity at constant pressure. C v : Heat capacity at constant volume. C p > C v Specific heat has typical units of

Chapter Heat capacity increases with temperature -- reaches a limiting value of 3R Atomic view: -- Energy is stored as atomic vibrations. -- As T goes up, so does the avg. energy of atomic vibr. Heat Capacity vs T Adapted from Fig. 19.2, Callister 7e. gas constant 3R3R = 8.31 J/mol-K C v = constant Debye temperature (usually less than T room ) T (K)  D 0 0 CvCv

Chapter Energy Storage How is the energy stored? Phonons – thermal waves - vibrational modes Adapted from Fig. 19.1, Callister 7e.

Chapter Energy Storage Other small contributions to energy storage –Electron energy levels Dominate for ceramics & plastics –Energy storage in vibrational modes Adapted from Fig. 19.3, Callister 7e.

Chapter increasing c p Why is c p significantly larger for polymers? Selected values from Table 19.1, Callister 7e. Polymers Polypropylene Polyethylene Polystyrene Teflon c p (J/kg-K) at room T Ceramics Magnesia (MgO) Alumina (Al 2 O 3 ) Glass Metals Aluminum Steel Tungsten Gold c p :(J/kg-K) C p : (J/mol-K) material Heat Capacity: Comparison

Chapter Thermal Expansion Materials change size when heating. coefficient of thermal expansion (1/K or 1/°C) T init T final L L init Atomic view: Mean bond length increases with T. Adapted from Fig. 19.3(a), Callister 7e. (Fig. 19.3(a) adapted from R.M. Rose, L.A. Shepard, and J. Wulff, The Structure and Properties of Materials, Vol. 4, Electronic Properties, John Wiley and Sons, Inc., 1966.) Bond energy Bond length (r) increasing T T 1 r(T5)r(T5)r(T1)r(T1) T 5 bond energy vs bond length curve is “asymmetric”

Chapter Thermal Expansion : Comparison Q: Why does  generally decrease with increasing bond energy? Polypropylene Polyethylene Polystyrene Teflon Polymers at room T Ceramics Magnesia (MgO)13.5 Alumina (Al 2 O 3 )7.6 Soda-lime glass9 Silica (cryst. SiO 2 )0.4 Metals Aluminum23.6 Steel12 Tungsten4.5 Gold14.2  (10 -6 /K) Material Selected values from Table 19.1, Callister 7e. Polymers have smaller  because of weak secondary bonds

Chapter Thermal Expansion: Example Ex: A copper wire 15 m long is cooled from 40 to -9°C. How much change in length will it experience? Answer: For Cu rearranging Eqn 19.3b

Chapter General: The ability of a material to transfer heat. Quantitative: temperature gradient thermal conductivity (J/m-K-s) heat flux (J/m 2 -s) Atomic view: Atomic vibrations in hotter region carry energy (vibrations) to cooler regions. T 2 > T 1 T 1 x 1 x 2 heat flux Thermal Conductivity Fourier’s Law

Chapter Thermal Conductivity : Comparison increasing k Polymers Polypropylene0.12 Polyethylene Polystyrene0.13 Teflon0.25 By vibration/ rotation of chain molecules Ceramics Magnesia (MgO)38 Alumina (Al 2 O 3 )39 Soda-lime glass1.7 Silica (cryst. SiO 2 )1.4 By vibration of atoms Metals Aluminum247 Steel52 Tungsten178 Gold315 By vibration of atoms and motion of electrons k (W/m-K)Energy TransferMaterial Selected values from Table 19.1, Callister 7e.

Chapter Occurs due to: -- uneven heating/cooling -- mismatch in thermal expansion. Example Problem 19.1, Callister 7e. -- A brass rod is stress-free at room temperature (20°C). -- It is heated up, but prevented from lengthening. -- At what T does the stress reach -172 MPa? Thermal Stress T room L T LL 100GPa20 x /°C 20°C Answer: 106°C -172 MPa compressive  keeps  L = 0

Chapter Occurs due to: uneven heating/cooling. Ex: Assume top thin layer is rapidly cooled from T 1 to T 2 : Tension develops at surface Critical temperature difference for fracture (set  =  f ) set equal Large thermal shock resistance when is large. Result: Thermal Shock Resistance Temperature difference that can be produced by cooling:  rapid quench resists contraction tries to contract during cooling T2T2 T1T1

Chapter Application: Space Shuttle Orbiter Silica tiles (  C) : --large scale application--microstructure: Fig. 19.2W, Callister 6e. (Fig. 19.2W adapted from L.J. Korb, C.A. Morant, R.M. Calland, and C.S. Thatcher, "The Shuttle Orbiter Thermal Protection System", Ceramic Bulletin, No. 11, Nov. 1981, p ) Fig. 19.3W, Callister 5e. (Fig. 19.3W courtesy the National Aeronautics and Space Administration.) Fig. 19.4W, Callister 5e. (Fig W courtesy Lockheed Aerospace Ceramics Systems, Sunnyvale, CA.) Thermal Protection System reinf C-C (1650°C) Re-entry T Distribution silica tiles ( °C) nylon felt, silicon rubber coating (400°C) ~90% porosity! Si fibers bonded to one another during heat treatment. 100  m Chapter-opening photograph, Chapter 23, Callister 5e (courtesy of the National Aeronautics and Space Administration.)

Chapter A material responds to heat by: -- increased vibrational energy -- redistribution of this energy to achieve thermal equil. Heat capacity: -- energy required to increase a unit mass by a unit T. -- polymers have the largest values. Coefficient of thermal expansion: -- the stress-free strain induced by heating by a unit T. -- polymers have the largest values. Thermal conductivity: -- the ability of a material to transfer heat. -- metals have the largest values. Thermal shock resistance: -- the ability of a material to be rapidly cooled and not crack. Maximize  f k/E . Summary