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Contenido 1 La Cart Carta a o Di Diag agra rama ma de Sm Smit ith h
Introducción Carta de SMITH de impedancias Carta de SMITH de admitancias Carta de SMITH completa 2 Aplicaciones
Determinación de Z a partir de Γ Determinación de Γ a partir de Z Impedancia de entrada Z ( ‘) de una línea de
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Carta de SMITH Inventor: PHILIP
SMITH creo la Carta de SMITH en 1933 y representa uno de los aportes individuales más valiosos de la técnica de microondas.
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Carta de SMITH Inventor: PHILIP
SMITH creo la Carta de SMITH en 1933 y representa uno de los aportes individuales más valiosos de la técnica de microondas.
La
Carta de SMITH es una herramienta extremadamente poderosa usada por los ingenieros de microondas para el diseño de redes de adaptación de impedancias, filtros, amplificadores, y lineas de transmisión.
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Carta de SMITH Inventor: PHILIP
SMITH creo la Carta de SMITH en 1933 y representa uno de los aportes individuales más valiosos de la técnica de microondas.
La
Carta de SMITH es una herramienta extremadamente poderosa usada por los ingenieros de microondas para el diseño de redes de adaptación de impedancias, filtros, amplificadores, y lineas de transmisión.
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los posibles valores de ΓL para ¡Caben en un círcu círculo lo cargas pasivas ¡Caben unita unitario rio centra centrado do en el origen rigen del plano complejo! complejo!.
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Determinación de Γ a partir de Z
Dada la impedancia Z = (30 + |100) Ω, esta se normaliza dividiéndola por Z 0 para obtener z = r + |x = 0 ;6 + |2.
Se traza traza un arco arco sobre sobre la curva curva iso-x = 2
Se traza traza un arco arco sobre sobre la curva curva iso-r = 0 ;6 cruzando la curva iso-x = 2.
Se traza traza un segmento segmento de recta radial, pasando por el punto de intersección anterior, hasta intersecar el círculo unitario de la carta.
Sobre Sobre la escala escala de ffiΓ se lee el ángulo de Γ: ffiΓ = 50 ‹ .
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Determinación de Γ a partir de Z
Dada la impedancia Z = (30 + |100) Ω, esta se normaliza dividiéndola por Z 0 para obtener z = r + |x = 0 ;6 + |2.
Se traza traza un arco arco sobre sobre la curva curva iso-x = 2
Se traza traza un arco arco sobre sobre la curva curva iso-r = 0 ;6 cruzando la curva iso-x = 2.
Se traza traza un segmento segmento de recta radial, pasando por el punto de intersección anterior, hasta intersecar el círculo unitario de la carta.
Sobre Sobre la escala escala de ffiΓ se lee el ángulo de Γ: ffiΓ = 50 ‹ .
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Determinación de Γ a partir de Z
Dada la impedancia Z = (30 + |100) Ω, esta se normaliza dividiéndola por Z 0 para obtener z = r + |x = 0 ;6 + |2.
Se traza traza un arco arco sobre sobre la curva curva iso-x = 2
Se traza traza un arco arco sobre sobre la curva curva iso-r = 0 ;6 cruzando la curva iso-x = 2.
Se traza traza un segmento segmento de recta radial, pasando por el punto de intersección anterior, hasta intersecar el círculo unitario de la carta.
Sobre Sobre la escala escala de ffiΓ se lee el ángulo de Γ: ffiΓ = 50 ‹ .
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Determinación de Γ a partir de Z Ejemplo
Dado Z
= 20 + 15 |.
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Determinación de Γ a partir de Z Ejemplo
Dado Z
= 20 + 15 |.
Determinar
de ΓL .
el valor
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Determinación de Γ a partir de Z Ejemplo
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Impedancia de entrada Z in in (` ‘) Dadas la impedancia impedancia de carga y Z L
la longitud ‘ en unidades de – de la línea.
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Impedancia de entrada Z in in (` ‘) Dadas la impedancia impedancia de carga y Z L
la longitud ‘ en unidades de – de la línea.
Se normaliza Z L dividiéndola por Z 0 para obtener z ‘ = r + |x .
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Impedancia de entrada Z in in (` ‘) Dadas la impedancia impedancia de carga y Z L
la longitud ‘ en unidades de – de la línea.
Se normaliza Z L dividiéndola por Z 0 para obtener z ‘ = r + |x . Se traza traza un arco arco sobre sobre la curva curva iso-x y otro sobre la curva iso-r cruzando la primera.
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Impedancia de entrada Z in in (` ‘) Dadas la impedancia impedancia de carga y Z L
la longitud ‘ en unidades de – de la línea.
Se normaliza Z L dividiéndola por Z 0 para obtener z ‘ = r + |x .
Se traza traza un arco arco sobre sobre la curva curva iso-x y otro sobre la curva iso-r cruzando la primera.
Se traza un segmento segmento de recta recta radial, radial, pasando por el punto de intersección
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Impedancia de entrada Z in in (` ‘)
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Impedancia de entrada Z in in (` ‘)
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Impedancia de entrada Z in in (` ‘)
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Adaptación con un stub en paralelo Z L
= 60 + |! L = 60 + |20 Ω.
Solución
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Adaptación con un stub en paralelo Z L z ‘
= 60 + |! L = 60 + |20 Ω. =
60+ |20 50
= 1;2 + |0;4.
Solución
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Adaptación con un stub en paralelo Z L z ‘ Se
= 60 + |! L = 60 + |20 Ω. =
60+ |20 50
= 1;2 + |0;4.
traza z ‘ sobre la carta de Smith.
Solución
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Adaptación con un stub en paralelo Z L z ‘ Se
= 60 + |! L = 60 + |20 Ω. =
60+ |20 50
= 1;2 + |0;4.
traza z ‘ sobre la carta de Smith. Nos desplazamos sobre la circunferencia iso-jΓL j en sentido horario hasta intersecar el circulo iso- g unitario.
Solución
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Adaptación con un stub en paralelo Z L z ‘ Se
= 60 + |! L = 60 + |20 Ω. =
60+ |20 50
= 1;2 + |0;4.
traza z ‘ sobre la carta de Smith. Nos desplazamos sobre la circunferencia iso-jΓL j en sentido horario hasta intersecar el circulo iso- g unitario. Leemos la longitud d del desplazamiento sobre la escala períférica
Solución
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Adaptación con un stub en paralelo Z L z ‘ Se
= 60 + |! L = 60 + |20 Ω. =
60+ |20 50
= 1;2 + |0;4.
traza z ‘ sobre la carta de Smith.
Solución
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Adaptación con un stub en paralelo Z L z ‘ Se
= 60 + |! L = 60 + |20 Ω. =
60+ |20 50
= 1;2 + |0;4.
traza z ‘ sobre la carta de Smith.
Solución
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Adaptación con un stub en paralelo Z L z ‘ Se
= 60 + |! L = 60 + |20 Ω. =
60+ |20 50
= 1;2 + |0;4.
traza z ‘ sobre la carta de Smith.
Solución
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Adaptación con un stub en paralelo Resultados de simulación
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Constantine Balanis. Antenna Theory. Analysis and design.
John Wiley & Sons, Inc., 2005. Eli Bloch and Eran Socher. Beyond the smith chart. IEEE Microwave Magazine , pages 100–109, November 2014.
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Harris.
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Steve Marsh.
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