Hoja de calculo para diseno de puente losaDescripción completa
Descripción completa
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Diseño de puente losaDescripción completa
DISEÑO DE PUENTE LOSADescripción completa
diseño de puente losaDescripción completa
Descripción completa
PUENTES TIPO LOSADescripción completa
11Full description
11
Full description
Descripción completa
Descripción completa
Descripción completa
Descripción: ejemplo diseño puente viga losa
Descripción completa
Descripción completa
puente tipo losaDescripción completa
Descripción: Puente Viga Losa
DISEÑO DE PUENTE LOSA POR EL
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DISEÑO PUENTE LOSA Diseño del puente:
L=21.00m .00 m de d e longitu lon gitud, d, dos vías. vías . Concreto F´c = 340Kg/cm2 y f´y=4200Kg/cm2 Vehículo Vehícu lo de diseño HL-93. HL-93.
Modelo de la viga idealizada A
B
21.000
Se propone la siguiente sección transversal, constituida por una losa simplemente apoyada sobre cuatro vigas, distancia entre ejes S´=2.10m, voladizos de aproximadamente 0.825m y barreras de concreto con el perfil tipo jersey con un área de sección transversal = 2028.75cm2
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DISEÑO PUENTE LOSA I) DISEÑO DE LOSA (As principal perpendicular al
tráfico) A) Predimensionamiento de la losa
Ancho de la viga Siendo: S´ = espaciamiento entre ejes de vigas = m L = Luz del puente = m
2.10 21.00
b = 0.0157 S´. L (Continuos Concrete bridge, PORTLAND PORTLAND CEMENT ASSOCIATION) ASSOCIATION) b = 0.0157 2.1x21 = 0.478 m
b(adop) =
0.50 m
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C) Momentos de flexión por cargas
C.1) Momento negativo de diseño 1.- Carga muerta (DC) DIAGRAMAS DEL PUENTE VIGA LOSA - PESO PROPIO X[m]
Peso de la barrera: P(barrera)= (0.202875m2) (1.0m) (2400kg/cm2) = 486.9 kg
En la mayoración de cargas para el estado límite de resistencia 1, los valores positivos de momento serán multiplicados por 0.9 para obtener en la combinación de cargas el máximo momento negativo. •Se considero el momento en las caras de las vigas a la distancia de 0.25m del eje. M[DC2]: 67.6791 kg-m= M[DC2-izq]: 19.3368 kg-m= M[DC2-der]: 67.6791 kg-m=
0.0677 Tn-m (En el eje B) 0.0193 Tn-m (Cara izquierda de B) 0.0677 Tn-m (Cara derecha de B)
Se muestra a continuación los gráficos desarrollados por el método matricial:
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Resolviendo la losa continua sobre cuatro apoyos (SAP 2000) se tiene: P=486.9 Kg
-338.3955
P=486.9 Kg
-338.3955
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2.- Carga por superficie de rodadura (DC) DIAGRAMAS DEL PUENTE - PESO POR SUPERFICIE DE RODADURA X[m]
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Se muestra a continuación los gráficos desarrollados por el método matricial:
Grafico de momento [Tn-m] 40.000 30.000
31.753
32.653
20.000 10.000 o
T[
n
m-
]
0.000 -10.000
14.681 1 -11.391
2
3
4
5
6
7
-11.391
8
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3.- Carga viva y efecto de carga c arga dinámica (LL+IM)
Empleando en METODO MET ODO "A" [Proceso analítico] 4 Tramo EA (-0.825 ≤ X ≤ Mb = - 15 0) 80
Tramo AB (0.00 ≤ X ≤ 2.10)
Mb =
Tramo BC (2.10 ≤ X ≤ 4.20)
Mb = −
1323
3 - 4
100
15
3 +6 2 - 46 + 84
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Conociendo la posición posición de cargas que genera el máximo momento negativo en B, calculamos también también los momentos momento s en la cara de la viga a la izquierda y derecha resolviendo la losa hiperestática apoya da sobre las cuatro vigas.
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C.1) Momento positivo de diseño
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Usar para la losa 1 Ǿ 1/2 @
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As máximo
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Espaciamiento maximo del refuerzo transversal
Vv =
Vu − ØVp Vu = = Ø. bv. dv Ø. bv. dv
17.75 kg/cm2
Tambien : Si Vu < 0.125f´c Si Vu ≥ 0.125f´c
Smax=0.8dv ≤ 60cm Smax=0.4dv ≤ 30cm
17.75 kg/cm2 <
42.50
Condiciones de Smax Smax=0.8dv= Smax=
Luego:
30.000cm
105.92 cm 60.00 cm <
60.00 cm
Cumple
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III) DISEÑO DE LA VIGA PRINCIPAL
EXTERIOR A) Momentos de flexion por cargas
Cartelas 9"x6" base del diafragma b=45cm
0.575
0.25
0.25
0.8
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Cargas por superficie de rodadura
M[LL+IM] =
204.09Tn-m
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a) Momentos [regla de la palanca], caso de un carril de diseño cargado
.(
=
)2
Ra = 0.5p Para los estados limites de resistencia y servicio , incluimo s el factor de presencia multiple m: 1.2 g = 0.600 car gados b) caso de dos o mas carriles de diseño cargados g = e.
Donde:
de = 0.45
Luego:
de = e = 0.77 2800 +
g int =
0.650
g=
0.605
0.931
Ver e iseño e a viga interior interior
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Utilizando estos valores para el analisis: Datos de la viga T
L/4 = 5.25m 12Tf+Tw = 2.90m S= 2.10m
Mu(+):
Recubrimiento: Varilla[Plg]: As[varillacm2]:
453.94 Tnm 5 cm 1 1/4 7.92
Diseño como viga rectangular Determinando Z: 12A Z = 4A 4"] + 4A[8"] + 3A[3.375" + 2A[7.375"] Z= 5.61Plg = 14.24cm Empleando las siguentes formulas
Mu = Ǿ. b. d 2. Fc(w − 0.59w 2)
Z: 14.24 cm d: 135.76 cm
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83.3908
<
453.94 Tn-m
Cumple
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Usar para la viga interior 13 Ǿ 1 1/4
Armadura de contraccion y temperatura en caras laterales Ag As tem p = 0.756. Fy
As tem p = As tem p =
0.0018. Ag = 11.700cm2 5.85cm2/capa
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DETALLE DE LA SECCION DEL PUENTE VIGA LOSA 3.6
3.6
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DETALLE DE DISTRIBUCION DEL ACERO EN EL PUENTE VIGA LOSA. SECCION TRANSVERSAL 3.6
0.13
As temp 3/8" @ 39cm
-As princ 1/2" @ 28cm
As distr 1/2" @ 27cm
+As princ 1/2" @ 18cm
3.6
S=2%
S=2%
-As princ 1/2" @ 28cm
As princ 1/2" @ 18cm +
As temp 3/8" @ 39cm
As distr 1/2" @ 27cm
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