Quiz 4 Chap 5

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Last updated 1:08 AM on 2/11/26
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39 Terms

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Diffusion

Mass transport by atomic motion relative to neighbors

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Gasses & liquids

random (Brownian) diffusion

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Solids

vacancy diffusion & interstitial diffusion

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Interdiffusion

Migration of atoms from one material to another

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Self-diffusion

atomic migration within a pure material

  • random (Brownian)

  • thermally driven

<p><strong>atomic migration</strong> within a <strong>pure </strong>material</p><ul><li><p>random (Brownian)</p></li><li><p>thermally driven</p></li></ul><p></p>
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doping defined

Diffusion of very small concentrations of impurity atoms (ex. P) into the semiconductor silicon

<p><strong>Diffusion</strong> of <strong>very small </strong>concentrations<strong> </strong>of<strong> impurity atoms</strong> (ex. P) into the <strong>semiconductor silicon</strong></p>
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process of doping

  1. deposit P-rich layers on surface

  2. heat treat the sample to drive in P

  3. Result is P-doped semiconductor silicon

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Case hardening of iron alloy

  • Outer surface selectively hardened by diffusing carbon atoms into surface

  • Improves wear resistance of gear

  • Improves resistance to fatigue failure

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Vacancy diffusion

atoms & vacancies exchange position

<p>atoms &amp; vacancies <strong>exchange position</strong></p>
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In vacancy diffusion, the diffusion rate depends on (2 things)

  • activation energy to exchange

  • number of vacancies

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Interdiffusion happens IF

within solubility limit

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In interdiffusion, atoms tend to migrate from regions of ____ to regions of _____

high concentration, low concentration

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Interstitial diffusion defined

small, interstitial atom move from one interstitial position to an adjacent one

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Interstitial diffusion depends on _____ to move to adjacent site

activation energy

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Interstitial diffusion is _____ than vacancy diffusion

more rapid

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kinetics

how fast underlying processes occur

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driving force

provides direction, compels a reaction or process forward

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Activation energy, Q

energy required for an atom to break bonds and jump

  • value depends on material

  • given element and situation, Q doesn’t depend on T

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“jumping” in atoms

when an atom moves from one lattice site to another

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Thermal energy available (kT) depends on

Temperature, T

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ratio between Q and kT part of

what determines how frequently atoms dump

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Diffusion coefficient increases with _____

increasing T

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D = D0e-Q/RT

  • D = diffusion coefficient (m2/s)

  • D0 = pre-exponential (m2/s)

  • Qd = activation energy (J/mol or eV/atom)

  • R = gas constant = 8.314 J/mol*K or k(8.62×10-5 eV/atom*K)

  • T = absolute temp (K)

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Diffusion Coefficient, D

Indication of how fast atoms move in given conditions

  • related to # of jumps / second

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_______ and _______ can contribute to how fast an atom can move, and is reflected in ___

  • Crystal structure

  • electronic configuration

  • pre-exponential, D0

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Activation energy, Q and the pre-exponential, D0 do NOT depend on

Temperature, T

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If Q/kT ratio is high

lower jump rate

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Relationship between diffusion coefficient, D, and Temperature, T

D has an exponential dependence on T

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concentration gradient

driving force for diffusion

  • Assumes T and stress are uniform throughout sample

  • assumes diffusing species is soluble in host

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If concentration (high or low) is uniform throughout a sample

no net transport

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random motion in a sample means ___ and results in ______

  • spread

  • net transport from high to low concentration region

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Diffusion is a ______ process

time-dependent

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rate of diffusion (diffusion flux, J): J = M/At

  • M = mass of diffused species

  • A = area

  • t = time

  • Units: kg/m2s

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FIck first law of diffusion

Flux (J) is proportional to concentration gradient

J = -D(dC/dx)

  • dC/dx = concentration gradient

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Steady state diffusion

Concentration of an atom does not change at a given location over time

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In Steady state diffusion, flux must be ________

constant over entire length of piece

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In steady state diffusion, flux (J) is independent of

time

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Non-steady state diffusion

  • Concentration of diffusing species is a function of both time and position C = C(x, t)

  • seek solutions to Fick’s 2nd law — assume D is independent of concentration

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kinetics — how fast atoms jump

Increasing T → Increasing TE & T → activation energy is reached more frequently → increasing vacancy concentration

<p><span><span>Increasing T → Increasing TE &amp; T → activation energy is reached more frequently → increasing vacancy concentration</span></span></p>

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