... Tuller-2001 For R 9 3.225 9 Equation of Motion - Impact of Collisions Assume: • probability of collision in time dt = dt/τ • time varying field F(t) v(t+dt) = ( 1- dt/τ) {v(t) +dv} = ( 1- dt/τ) ... L/Wt = ρ L/A ⇒ρ(οhm-cm) σ = 1/ρ ⇒ σ (οhm-cm) -1 ⇒σ (Siemens/cm) (Test your dimensions: σ=E/j=neµ) Ohms/square ⇒ Note, if L=W, then R= ρ /t independent of magnitude...
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... Eg=1.1eV, and let µ e and µ h be approximately equal at 1000cm 2 /V-sec (very good Si!). σ~10 10 cm -3 *1 .60 2x10 -1 9 *1000cm 2 /V-sec=1.6x10 -6 S/m, or a resistivity ρ of about 10 6 ohm-m max. ... Fitzgerald-1999 ) 7 3.225 11 Density of Thermally Promoted of Carriers ∫ ∞ = c E dEEgEfn )()( Density of electron states per volume per dE Fraction of s...
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Materials Science and Engineering - Electronic and Mechanical Properties of Materials Part 10 pps
... conductivity: σ = 4.4×10 -1 8 S cm -1 8 9 10 11 12 13 10 -7 10 -6 10 -5 10 -4 Y-cut σ 0 = 2.1 S cm -1 E A = 105 kJ mol -1 10 4 /T [1/K] σ [S cm -1 ] 900 800 700 60 0 500 T [°C] 13 ... Tuller-2001 + - + - h + h + h + h + semiconductor Photo Electro-chemical Etching - PEC • Electro-chemical etching p-type + - Light source •...
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Materials Science and Engineering - Electronic and Mechanical Properties of Materials Part 9 pps
... 1,005 -1 6 -4 0 -5 -4 -3 -2 -1 0 1 donor acceptor -2 0 -1 2 -8 donor doped acceptor doped 2 3.225 15 Designer Wavelengths Variation of band-gap energy with composition x of In 1-x Ga x As. ... 900 6. 5 800 26 750 83 700 [1] Menesklou et al, MRS fall meeting, Vol. 60 4, p. 30 5-1 0 (1999). 185 3.225 6 © H.L. Tuller-2001 Oxygen Sensor...
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Materials Science and Engineering - Electronic and Mechanical Properties of Materials Part 3 pot
... (xrays) can be ‘particle-like’ • DeBroglie – matter can act like it has a ‘wave-nature’ • Schrodinger, Born – Unification of wave-particle duality, Schrodinger Equation Wave-particle Duality: ... E. Fitzgerald-1999 3.225 18 Ψ must be able to represent everything from a particle to a wave (the two extremes) Unification: Wave-particle Duality wave particle ( tkxi Ae ω− =Ψ k and p kn...
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Materials Science and Engineering - Electronic and Mechanical Properties of Materials Part 6 pps
... when you join these together? © E. Fitzgerald-1999 3.225 12 - - + + + + Holes diffuse Electrons diffuse + + + + - - - - + + + + - - + + + + An electric field forms due to ... 3.225 11 The p-n Junction (The Diode) • Note that dopants move the fermi energy from mid-gap towards either the valence band edge (p-type) or the conduction band edge (n-t...
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Materials Science and Engineering - Electronic and Mechanical Properties of Materials Part 8 pdf
... − = 1 © E. Fitzgerald-1999 9 3.225 11 Interaction of the d orbitals of a central ion with six ligands in an octahedral arrangement. Octahedral Environment of Transition Metal Ion © ... The splitting of the five 3d orbitals in a tetrahedral and an octahedral ligand field. Note: hen the element is a mid-gap dopant, transitions within this element lead to absorption and/...
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Materials Science and Engineering - Electronic and Mechanical Properties of Materials Part 4 pps
... are:) n=1,2,3,… =0,1,2,…,n-1 m l =- , - +1,…,0,…, , (m s =+ or - 1/2) l l l l 0 -1 3.6eV U(r) © E. Fitzgerald-1999 ) in -1 3.225 9 Diffraction Picture of the Origin of Band Gaps Probability Density=probability/volume ... ? 0.72 / 1.35/ ? 5 .66 / 5 .65 / ? 508 / 798 / ? 0.08 /0.18 / 1.45 6. 45 / 6. 09 / ? IV / III-V / II-VI* ∗ Fill in as many of the question mark...
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Materials Science and Engineering - Electronic and Mechanical Properties of Materials Part 11 potx
... material Material Type χ Paramagnetic +10 -5 -1 0 -4 Diamagnetic -1 0 -8 -1 0 -5 Ferromagnetic +10 5 2 5 3.225 5 © E. Fitzgerald-1999 Microscopic Source of Magnetization • No monopoles • magnetic ... 2(atomic distance cinteratomi 2 >≡ a r r J is a function of distance! 8 3.225 8 © E. Fitzgerald-1999 Ferromagnetism M T T C () ( ) () ( ) 1. 4-1 .3 0.3...
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Materials Science and Engineering - Electronic and Mechanical Properties of Materials Part 2 pot
... e -i(kx-ωt) are all waves e -i(kx-ωt) is the complex one and is the most general real imaginary A Acosθ iAsinθ θ e iθ =cosθ+isinθ © E.A. Fitzgerald-1999 1 3.225 11 Wiedmann-Franz ... out of phase with E ω<<1/τ, p in phase with E ω i eE p 0 0 = 0, →∞→ pω τ 00 eEp = © E.A. Fitzgerald-1999 3.225 2 Complex Representation of Waves sin(kx-ωt), cos(kx-ωt...
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