Programa

Tuesday, September 13, 2022

10:48 PM

 

<<9228__3_3_123__FSICA_MODERNA.pdf>>

 

 

Serway - Fisica Moderna

Tuesday, September 13, 2022

11:04 PM

 

<<idoc.pub_fisica-moderna-serway-3ra-edicionpdf.pdf>>

 

 

PPTs

sábado, 8 de marzo de 2025

23:06

 

PPT1 - Relatividad Especial

Tuesday, September 13, 2022

10:44 PM

 

<<Fisica Moderna 2022 - Relatividad Especial.pdf>>

 

 

 

 

 

PPT2 - Fisica Cuantica

Tuesday, September 13, 2022

10:46 PM

 

<<Fisica Cuantica.pdf>>

 

PPT3 - Fisica Atomica

Tuesday, September 13, 2022

10:46 PM

 

<<3. Mecanica Cuantica.pdf>>

 

 

 

PPT4 - Estadistica Cuantica

Saturday, September 24, 2022

7:57 PM

 

<<Fisica Moderna - Estadistica Cuantica.pdf>>

 

PPT5 - Fisica Molecular

Monday, November 21, 2022

3:35 PM

 

<<Fisica Atomica y Molecular.pdf>>

 

 

Semiconductores Semiconductores 
Ley de Moore 
SPARC 
2 
104 
Every two years, the number 
of the transistors in an 
integrated circuit doubles. 
RCA 1802 
App k ASX 
• 'OWER' 
AMD K 10 
AMD 
1971 
1980 
AMD KS 
2010 
2016 Estado Sólido Materia condensada 
Estados de la materia 
Gaseoso 
No hay ordenamiento atómico o molecular 
Se estudia por métodos de fisica estadística (clásica o cuántica) 
Condensado 
Solidos o üquidos 
Los átomos interaccionan con muchos átomos vecinos 
Los sólidos (no amorfos) forman estructuras cristalinas 
Cada mol tiene 6.022x átomos 
Las distancias entre átomos son de CLI a OS nm 
Se estudian Sus propiedades aplicando la Mecánica Cuántica, haciendo uso de las simetrías de los 
cristales. 
Para analizar las propiedades de los sólidos primero estudiamos la estructura y 
como interaccionan sus componentes (átomos y moléculas) Átomo de Hidrógeno 
El modelo de Bohr combinaba la mecánica clásica con algunos conceptos 
cuánticos 
Ahora que tenemos la ecuación de Schrôdinger IO podemos resolver en forma 
exacta 
La energía potencial tiene simetría esférica, depende solo del radio: 
Es más fácil resolver la ecuación de SchrOdinger en coordenadas esféricas 
4760 r Átomo de Hidrógeno 
Ecuación de Schrôdinger 
• Por simetría esférica es conveniente aplicar separación de variables 
• Quedan 3 ecuaciones independientes 
h21(1 + 1) 
dR(r) 
+ U(r) R(r) — ER(r) 
2mrr2 dr 
I y ml son constantes Átomo de Hidrógeno 
Números cuánticos 
• n: número cuántico principal. Define los niveles de energía (capas): 
I mre4 
13.60eV 
2n2h2 
l: número cuántico orbitaL Define la cuantización del momento angular L: 
(1-0, 
Los estados se denominan con letras según el valor de I: 
m.: número cuántico magnético. Cuantiza la proyección de la componente sobre un eje 
• Se observa para cada capa de energía principal el doble de degeneración. Falta un número 
cuántico adicional (debe tener 2 posibles valores)

 

 

 

Âtomo de Hidrôgeno 
Funciones de onda para ,2,3 
— sin 
22 
27 — Distribuciones de probabilidad de los e- 
Se determinan a partir de las funciones de onda 
(probabilidad de que 
el electrón esté entre r 
y r+dr) 
Ti e un sólo máximo para estados con máximo I (1 s, 2p, 
d,4f) en n2a (a= radio de Bohr) 
La subcapas s tiene simetría esférica. Cortes transversales: 
2. 
10 
20 
IO 20 
30 
30 
I 2 01 3 
10 
20 
30 
40 Spin del electrón 
• Al aplicar campos magnéticos de observaron líneas de emisión desdobladas 
• Se explicaban suponiendo que electrones de los átomos tenían un momento 
magnético adicional 
• Experimentalmente se encontró que los electrones tienen un momento angular 
in ínseco que se llamo spin 
• ambién se observó que está cuantizado según (s=l /2): 
• Tiene un número cuántico magnético de spin 
• La componente z del momento magnético de spin es: 
• El spin puede pensarse como si el electrón girase sobre si mismo pero en 
realidad es una propiedad intrínseca originada por las propiedades relativistas 
de la partícula (Dirac)

 

 

Átomos con varios electrones 
Principio de exclusión 
• En un sistema no puede haber electrones con los mismos números 
cuánticos 
• La cantidad de estados posible para las primeras 4 capas es: 
NotkKión espectrmcópica 
20 
3p 
Número de estadm Capa 
62} 
18 
—2. -1,0. 1.2 
-1.0. 1 
—2. -1,0, 1.2 Átomos con varios electrones 
Regla de Hund 
Además de cumplir con el principio de exclusión, 
el llenado de las capas electrónicas debe cumplir 
con la regla de Hund: 
Cuando un átomo tiene orbitales de igual 
energía, el orden de llenado por electrones 
es tal que el máximo número de electrones 
queda con espines desapareados Configuraciones electrônicas para los 
estados base 
Aluminio 
Niqxl 
I s 22s2 
1 , 22s22p 
| '22*22p3 
I s 22s22p6As23p 
I 23p2 
I s 22s22p6?023p3 
I Apa 
I 23p64s 
I 22s22p%s23p64s23d Tabla periödica 
Grum) Grum) 
Elemente» de ran,sici6n 
E k nrntos de transiciön 
Grum' Gnw Gru'" Grum' Grum' Grwx» 
Hl He2 
Li 3 
2s I 
3s I 
Rh 37 
5s I 
CS 55 
Fr 87 
Mg 12 
3s2 
sr3* 
5s2 
Y 39 Zr40 
4dl 582 4d25s2 
NB 41 
Ta 73 
e7s2 
Mo 42 
4d' 581 
w 74 
6d'7s2 
TC 43 
4d'5s2 
Re 75 
Bh 107 
e7s2 
Ru 44 
os 76 
Hs 108 
&f'7s2 
4d'5s 
Ir 77 
5d7&s2 
Mt 109 
M77s2 
Pd 46 
4d 10 
Pt 7s 
Ds 110 
6a07sl 
Ag47 Cd" 1n49 
4d 05s 4d105s 
Au79 
Sd' 06s 
kg 111 
snso SB SI 
5p2 5A 
6F 6p3 
Te 52 
5A 
57-71* 
89- 
103•• 
Hf72 
5d26s2 
Rf 104 
6d27s2 
5p6 
6p6 Energías de ionización 
• Cuando una capa se completa, se necesita más energía para ionizar el 
átomo 
10 
Na 
10 
20 
Xe 
go 40 50 
Número atómico, 
70 
Hg Rn 
so 
90 Enlaces moleculares 
Según los tipos de átomos, interaccionan entre sí según 4 posibles formas de 
enlaces: 
. Iónicos 
2. 
Covalentes 
3. 
Van der Waals 
De hidrógeno 
4. Enlaces iónicos 
• Se forman entre átomos ionizados con cargas opuestas 
• La interacción dominante es la fuerza de Coulomb entro los iones que lo 
forman 
• La cantidad de iones con la que interacciones depende de la estructura 
cristalina que forman 
Ejemplo NaCl Enlaces iónicos 
Energías de atracción de Coulomb 
• En el caso de NaCl, cada ion interacciona con 6 iones Cl- vecinos: 
• Si los iones están separados una distancia r, la energía potencial de esta 
interacción eléctrica es: 
6e2 
• Los iones Na+ interacciones con 12 iones Na+ vecinos separados una 
distancia v'ãr, por lo tanto la energía de interacción es: 
12e2 
LJ2 = + 
4 T€OV'Ã r

 

Enlaces iónicos 
Energías de atracción de Coulomb (constante de Madelung) 
• En el caso del NaCl, la energía total de Coulomb tiene la forma: 
12 
— —1.748 
4T€or 
• ase llaman la Constante de Madelung 
• Depende de la forma de los cristales 
Para estructuras simples varía entre 1.6 y I .8 Enlaces iónicos 
Energía total de interacción entre iones 
• Hay adicionalmente una energía de repulsión debido al principio 
de exclusión 
Tiene en general la forma: 
• a energía total de la interacción entre iones es: 
*Teor 
• En equilibrio los iones están separados una distancia ro y B cumple 
4 
• La energía potencia de equilibrio (Energía de Cohesión) esta dada 
por: 
4 T€c,rc, Enlaces iónicos 
Ejemplo: NaCl (balance de energía) 
La energía de disociación es la suma de las energías de ionización mas la potencial de interacción 
Na tiene configuración electrónica 1 s22S22p63sl 
• Se ioniza con facilidad: sólo se necesitan 5.1 eV 
Cl tiene configuración electrónica 1 s22S22p5 
puede absorber un electrón liberando -3.6 eV (afinidad electrónica del Cl) 
Se libera energía eléctrica al acercar los dos iones hasta el mínimo de potencial, resultando: 
Fmgía (eV) 
0.6 
1.0 1.2 1.4 1.6 
El balance neto es: 4.2 eV (energía de disociación del NaCl) Enlaces covalentes 
• En estos enlaces los átomos tienen una participación mas 
equitativa 
No hay transferencia de electrones de uno a otro (ionización) 
• Las funciones de onda de los electrones se concentran entre 
los núcleos 
Ejemplo H2 
• La mayor concentración de electrones en el medio atrae a 
los núcleos hacia esa zona 
• Con un tercer átomo, el electrón adicional tendría que ir a la 
capa electrónica p por principio de exclusión mayor 
energía no estable 1-43 Enlaces covalentes 
Energías de cohesión 
Los solidos que les faltan varios electrones para llenar la capa de valencia 
forman varios enlaces covalentes 
• Por ejemplo el Carbono 
Su configuración electrónica es: Is22S22p2 
• Le faltan 4 electrones para llenar la capa 
Cada átomo de C forma 4 enlaces covalente con otros átomos de C 
Otros sólidos covalentes 
Energías de algunos 
sólidos 
Solido 
C. (diamante) 
co 
(eV por par iónico) 
6.15 
9.24 Enlaces covalentes 
Ejemplo Metano 
• Un átomo de C forma enlace con 4 de H (uno por cada 
electrón de valencia del C) 
• or el Principio de Exclusión las nubes compartidas de 
electrones tienden a alejarse entre sí 
Se forman enlaces muy direccionales 
La distribución que mas las aleja es un tetraedro regular 
con el C en el centro 
Se forman momentos dipolares 
Cada enlace tiene electrones de spin opuesto Ejemplo de cristales covalentes e 
iónicos 
Los del grupo I y VII son muy electropositivos y 
electronegativos, por lo tanto forman enlaces 
iónicos 
• s de grupo IV incluyen los semiconductores 
más usados 
• Tlenen enlaces muy direccionales y energías de 
enlace elevadas. 
Son duros y quebradizos 
Los compuestos III-V y 11-VI forman enlaces tanto 
iónicos como covalentes 
• Los de grupo III-V son mas covalentes con 
propiedades similares a las de grupo IV de 
semiconductores 
Covalentes 
(Grupo IV) 
Compuestos 
111.v 
AIN 
AIAs 
GaAs 
AISb 
Gasb 
InAs 
InSb 
Compuestcs 
11.VI 
cas 
case 
znse 
Cds 
znTe 
CdTc 
Compuestos 
(iónicos) 
NaF 
LiBr 
RbCl Enlaces de Van der Waals 
• Los enlaces iónicos y covalentes son entre átomos dentro 
de moléculas 
• Con energías de interacción características: 1-5 eV 
• Los de Van der Waals son entre moléculas neutras 
Interaccionan los dipolos que forman 
Le energía potencia disminuye según I /r6 
Son débiles: —0.1 eV 
Responsables de la licuefacción y solidificación de gases 
inertes 
02- Enlaces de Hidrógeno 
Ejemplo: agua 
• En estado líquido 
• se forman enlaces de H entre grupos de 
4 moléculas 
Estos enlaces se rompen y crean 
permanentemente por agitación 
térmica 
• En estado sólido 
Los enlaces son permanentes 
• Las moléculas están en promedio mas 
separadas menor densidad 
0

 

Fisica Moderna - Solidos - Teoria de Bandas

Monday, November 21, 2022

3:03 PM

 

<<Fisica Moderna - Solidos - Teoria de Bandas.pdf>>

 

 

Sélidos Sólidos 
Según el tipo de enlace entre sus moléculas se clasifican en: 
Iónicos 
Ejemplo: NaCl 
Covalentes 
Ejemplo: Grafito, diamante, silicio, germanio, estaño (grupo IV de la tabla periódica) 
Son aislantes debido a que sus electrones están muy unidos a los átomos que los 
comparten 
Metálicos 
• Los electrones de valencia débilmente ligados se mueven con facilidad por los 
metales 
Son casi libres 
La luz interacciona con los electrones semi libres. Al vibrar vuelven a emitir en la mima 
frecuencia, produciendo el efecto de reflexión en superficies lisas 
• Los enlaces entre átomos no son direccionales. 
Se pueden formar aleaciones reemplazando algunos de sus átomos por los de otro metal Sólidos 
Redes cristalinas 
• Los átomos forman estructuras que minimizan la 
energía del sistema y según la forma en que más 
se compactan 
• ay 14 tipos de estructuras (redes de Bravais) 
Las más comunes son las cúbicas 
• Todos los superconductores por ejemplo 
• Cada punto de la red tiene un átomo o grupo 
de átomos 
La estructura cristalina se describe 
completamente por la base mas la red (bcc, 
fcc, etc) 
b) Ci bica centrada c) Cúbica 
a) Cúbica 
simple (se ) en caras (fco 
en el Estructura bcc 
• Los metales alcalinos tienen esta estructura 
• Cada átomo tiene 8 primeros vecinos Estructura fcc 
• Cada átomo tiene 12 primeros vecinos 
• La tienen el Cu, Au, Ag, Al, Ca, NaCl 
0562 Estructura Diamante 
• Es una estructura fcc con dos átomos en la base 
• Uno en cada vértice y Otro separado en a/4 
• ude pensarse como dos estructuras cúbicas que se 
solapan 
• La tiene el carbono en forma de diamante 
• También los semiconductores principales 
Si (silicio) y Ge (germanio) 
• Cuando los 2 átomos de la base son diferentes se 
llama estructura Zinc Blende 
• Ejemplos: GaAs, AIAs 
o 
O índices de Miller 
• Son conjuntos de tres índices que denotan planos dentro de los 
cristales 
• Construcción: 
• Se toma como origen de coordenadas un átomo base 
Se dibujan los ejes de coordenadas según las direcciones de los vectores de la 
base 
Se encuentran las intersecciones del plano con los ejes y se los expresa como 
números enteros de los vectores base a lo largo de los ejes. 
• Se sacan los recíprocos de esos números y se los reducen a la triada más 
pequeña de enteros (h,k,l)que tienen la misma relación fndices de Miller 
Ejemplos 
(0,0.1) Electrones en un cristal sólido 
• Vimos que algunos electrones (los de conducción) se comportan como si 
estuvieran casi libres dentro de un metal 
Con este modelo describimos varias propiedades de los metales 
• Se puede construir un modelo más general, considerando que los 
electrones interactúan con el cristal que tiene una energía potencial 
periódica: 
tive ions 
• Similar al potencial eléctrico de átomos con una carga efectiva Z'q 
(debido al apantallamiento de los electrones internos) Teoría de bandas 
Describe las propiedades de electrones en un potencial periódico 
• Es la base de la teoría de semiconductores 
• En la superficie del cristal hay una barrera de potencial Teorema de Bloch 
• Suponiendo una dimensión y N átomos en el cristal, debe cumplirse: 
+ Na) = eikNatP(x) V(x) 
• Por lo tanto los posibles valores de k son: 
Na 
Cuando N es muy grande, el rango de k es casi un rango continuo Modelo de Kronig-Penney 
• Suponiendo un potencial de periódico infinito de pozo cuadrado 
• la ecuación de Schrõdinger se puede resolver en forma exacta Modelo de Kronig-Penney 
Bandas de energía 
• Resolviendo la ecuación de Schrõdinger se obtienen las distribuciones de 
energía posibles para los electrones en el cristal Bandas de energía 
Al ser los posibles k casi continuos, las cuantización de 
energías también lo es (en forma de bandas) 
• Hay bandas permitidas y bandas prohibidas de energía 
para altas energías 
• se asemeja a la energía de una partícula libre. Poca 
interacción con el cristal 
Las bandas permitidas se hacen anchas 
• Las bandas prohibidas se hacen angostas 
• Las zonas de k (en 3 dimensiones) permitidas se llaman 
de Brillouin. 
• La primera es —TT/a TT/a (en una dimensión) Origen de las zonas prohibidas de energía 
Dispersión de ondas en cristales 
Teniendo en cuenta que 
27 2- 
s electrones se reflejan en los planos de los cristales cuando se 
cumplen las condiciones 
a sin 0 
• Para las ondas se reflejan ida y vuelta entre las paredes 
Hay sólo 2 posibles soluciones estacionarias a la ecuación de 
Schrôdinger 
Dos ondas estacionarias con período igual al de la red del cristal 
A sin— 
A cos 
— k sin Origen de las zonas prohibidas de energía 
Dispersión de ondas en cristales 
• Las densidades de probabilidad de la posición del electrón tienen: 
• Máximos en las posiciones de los núcleos (menor energía), 0 
Máximos en las posiciones intermedias 
• Para hay 2 posibles energías y sin Otros valores posibles entre ellas Cantidad de movimiento del cristal 
• Si los electrones estuvieran libres tendrían una energía: 
E=h2k2/(2m)=p2/2m (p es la cantidad de movimiento del electrón) 
Al interaccionar con el cristal: 
• (a altas energías se asemeja a la energía de partícula libre) 
• hk tiene dimensiones de cantidad de movimiento 
• Como se comporta al aplicar una fuerza externa al cristal a un paquete de 
ondas de un electrón? Cantidad de movimiento del cristal 
• Al aplicar una fuerza externa al cristal se incrementa la Energía del 
paquete según 
dE = Fdx = FU:dr 
O sea 
• Usando v 
d(hk) 
• hk cumple con la ecuación de Newton. Se llama la cantidad de 
movimiento lineal del cristal Masa efectiva 
• La aceleración del paquete de ondas se puede expresar como: 
1 1 d(hk) 
dt dk2 dt 
Por lo tanto queda 
dt 
• Si se define una masa efectiva como: 
h2 dk2 De orbitales atómicos a bandas de 
Energía 
• Se puede entender el origen de las bandas de energía a partir de las 
energías de los átomos individuales que forman el cristal 
• Considerar, por ejemplo, las funciones de onda para un solo electrón en la 
capa s (ejemplo Sodio con un electrón en la capa 3s) 
f(r) depende del átomo 
• Las dos combinaciones (simétricas y antisimétricas) 
son soluciones para 2 átomos idénticos 
• La suma de los dos con + indica una probabilidad 
de que el electrón se encuentre entre los dos 
núcleos 
• Por IO tanto tienen diferente energía De orbitales atómicos a bandas de 
Energía 
• Cuando los átomos están muy separados, no hay solapamiento de nubes 
de electrones y las energías se dividen en dos niveles 
• A medida que los átomos se acercan se nota el efecto del solapamiento 
2, De orbitales atómicos a bandas de 
Energía 
• Al aumentar la cantidad de átomos, también aumenta la posibilidad de 
diferentes energías 
• Por ejemplo para 5 átomos de Nao para un número muy grande 
de equilibr Bandas de energía 
Conductores, aislantes y semiconductores 
La estructura de bandas que tiene cada material determina su comportamiento eléctrico 
La 
La diferencia de conductividad entre materiales puede ser muy grande 
Por ejemplo. la del cobre es IOT veces mayor que la del cuarzo! 
El principal éxito de la teoría de bandas es explicar estas enormes diferencias 
andas de energía permitidas se ocupan siguiendo el principio de exclusión de Fermi 
Las bandas completas no conducen debido a que los electrones no tienen lugares a donde moverse 
Para poder conducir tendrían que poder pasar a Otra banda de mas energía 
E salto de energía necesario para pasar de banda determina el comportamiento del material 
Bandas 
Internas: son las que están completas de electrones 
Valencia: es la banda interna completa de mayor energía 
De Conducción: es la de menor energía que esta vacía a T=OK (aislantes y semiconductores) o 
parcialmente llena (conductores) Conductores 
• La banda de valencia esta parcialmente ocupada 
a T=OK 
Al aplicar un campo eléctrico los electrones se 
mueven pasando a estados de energía mayores 
dentro de la misma banda 
• Por tal motivo tienen alta conductividad 
La banda de energía prohibida es pequeña 
• Al aumentar la temperatura electrones de valencia 
pasan a la banda de conducción fácilmente 
Banda de 
conducción 
rurcialmente lleú 
Intervalo de energía 
prohibida Eg 
Banda de 
valencia llena Aislantes 
A T=OK la banda de valencia esta llena y la de 
conducción vacía 
La Energía de Fermi se encuentra en banda prohibida 
La brecha entre la banda de valencia y la de conducción 
es alta 
— -5eVa300K 
La energía térmica no es suficiente para pasar electrones 
a la banda de conducción 
kgT=O.025 ev 
Ante un campo eléctrico los electrones de valencia no 
tienen energía disponible para moverse 
Solo con campos eléctricos muy grandes entonces si 
pasan a la banda de conducción 
• Es la ruptura del dieléctrico 
Banda de 
cond ucción 
Brecha de energía 
Banda de valencia Semiconductores 
• Tienen la misma estructura de bandas que un aislante 
• Pero la brecha entre las bandas de valencia y 
conducción es más pequeña 
• temperaturas mayores a OK algunos electrones pasan 
a la banda de conducción 
• Lo mismo sucede ante la aplicación de un campo 
Valores de brecha de energía 
para algunos semiconductores 
Cristal 
Si 
InP 
CdTe 
ZnO 
ZnS 
1.17 
0.74 
1.42 
2.32 
1.52 
2.58 
1.61 
3.44 
3.91 
300 K 
1.14 
0.67 
1.34 
2.26 
1.42 
2.42 
1.56 
3.2 
3.6 Huecos 
• Cuando un electrón pasa a la banda de conducción 
deja un vacante en la de valencia (hueco) 
• Al aplicar un campo eléctrico externo, el electrón de 
nducción se mueve en dirección opuesta 
El hueco que dejó en la banda de valencia se puede 
ocupar por otro electrón vecino 
• Este proceso se repite con los subsiguientes átomos vecinos 
El resultante que el hueco, de carga positiva, se mueve en 
la dirección del campo 
• En un conductor puro, o Intrínseco, los pares electrón- 
hueco generan corrientes eléctricas en la dirección del 
campo 
• Hay tantos electrones de conducción como huecos 
ión 
Intervalo 
prohibida 
Campo e léctrieo

 

Fisica Moderna - Semiconductores

Monday, November 21, 2022

3:35 PM

 

<<Fisica Moderna - Semiconductores.pdf>>

 

 

 

 

TPs

sábado, 8 de marzo de 2025

23:06

 

TP1

Wednesday, September 14, 2022

9:05 PM

 

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TP2

Wednesday, September 14, 2022

9:05 PM

 

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TP3

Wednesday, September 14, 2022

9:06 PM

<<Resoluciones - TP3 - Fisica Moderna.pdf>><<Trabajo Practico 3.pdf>>Ink Drawings
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TP4

Wednesday, September 14, 2022

9:06 PM

<<Resoluciones TP4 Fisica Moderna.pdf>><<Trabajo Practico 4.pdf>>Ink Drawings
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Ink Drawings

 

TP5

Wednesday, September 14, 2022

9:06 PM

 

<<Trabajo Practico 5.pdf>>Ink Drawings
Ink Drawings
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Los números cuánticos

 

TP6

Wednesday, September 14, 2022

9:06 PM

 

<<Trabajo Practico 6.pdf>>Ink Drawings
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TP7

Wednesday, September 14, 2022

9:06 PM

 

<<Trabajo Practico 7.pdf>>Ink Drawings
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TP8

Wednesday, September 14, 2022

9:06 PM

 

<<Trabajo Practico 8.pdf>>Ink Drawings
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Fórmulas

sábado, 8 de marzo de 2025

23:06

 

Formulas

Wednesday, September 14, 2022

10:53 PM

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Formulas

Friday, September 16, 2022

12:55 AM

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Formulas

Sunday, September 18, 2022

12:02 AM

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Hoja Formulas 1P

Mecánica Cuántica

Schrodinger:

Partícula libre

Principio de incertidumbre

Estado estacionario (nivel de energía E)

Partícula en una caja

Pozo de potencial cuadrado

Oscilador armónico

 

Estadística Cuántica

Dos partículas en una caja

Estadística clásica

Estadística cuántica: Fermiones

Distribución en bandas de conducción

Estadística cuántica: Bosones

Monday, September 26, 2022

11:37 PM

Relatividad Especial

 

Cuántica

Radiación Térmica

Radiación de cuerpo negro

Rayleigh

Desplazamiento de Wien

Efecto fotoeléctrico

Modelo de Bohr

Frecuencia de fotón emitido en cambio de órbita del electrón:

Dualidad onda-partícula (De Broglie):

S: quieto

S': se mueve a una v de S

 

Formulas 2P

Monday, November 21, 2022

4:24 PM

Los números cuánticos

 

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Los números cuánticos

Hoja de formulas 2P

Thursday, November 24, 2022

11:07 PM

Enlaces

Iónico

Atracción Coulomb

Repulsión por principio de exclusión

Energías

Cohesión

Teoría de bandas

Bloch

Condición de Bragg

Masa efectiva

Fermi

Orbitales

Energía

Orbitales

Nros Cuánticos

l: 0=s, 1=p, 2=d, 3=f

Semiconductores

Densidad de estados

Distribución (no degenerados)

Materiales sin carga neta

Portadores

Intrínsecos

Dopados

Tipo N

Fermi

Intrínseco

Extrínseco

Repaso EM

 

Corrientes

Arrastre

Energía cinética

Difusión

Corriente de diodo

Tipo P

 

 

 

Parcial

sábado, 8 de marzo de 2025

23:07

 

 1P - Practica

Tuesday, September 27, 2022

7:06 PM

 

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2P - Practica

Tuesday, September 27, 2022

7:15 PM

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Monografia

Monday, November 14, 2022

11:41 PM

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