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半整體橋梁搭板的內(nèi)力計(jì)算方法研究

發(fā)布時(shí)間:2019-05-22 07:47
【摘要】:對(duì)于有縫橋梁來(lái)說(shuō),橋頭搭板是近臺(tái)端簡(jiǎn)支于橋臺(tái)牛腿上、遠(yuǎn)臺(tái)端簡(jiǎn)支于枕梁或自由擱置臺(tái)后路基上的單向受力板。其內(nèi)力計(jì)算方法是將搭板橫橋向劃分成單位板寬的搭板條,降維成簡(jiǎn)支梁或彈性地基梁進(jìn)行計(jì)算。而在半整體式橋臺(tái)橋梁中(后面簡(jiǎn)稱半整體橋梁),搭板的近臺(tái)端與主梁相連,搭板會(huì)受到主梁伸縮、梁端彎曲變形等影響,故搭板除了受搭板自重、車輛荷載等豎向荷載外,還會(huì)受到主梁傳遞至搭板端部的荷載。該荷載的種類、大小、以及該端部荷載對(duì)搭板內(nèi)力計(jì)算的影響是橋梁設(shè)計(jì)中一個(gè)值得探討的課題。首先,驗(yàn)證既有有縫橋梁的搭板內(nèi)力計(jì)算方法在半整體橋梁中的適應(yīng)性。利用有限元軟件ABAQUS對(duì)主梁和搭板的連接處(簡(jiǎn)稱橋頭節(jié)點(diǎn))進(jìn)行模擬,分別施加搭板端部彎矩、剪力和水平力并運(yùn)算模型得出結(jié)果。分析結(jié)果得到各荷載對(duì)搭板內(nèi)力計(jì)算的影響程度,判別出搭板內(nèi)力計(jì)算中搭板端部的最主要因素是端部水平力。繼而利用MIDAS建立搭板整體模型,通過(guò)計(jì)算在不同參數(shù)情況下搭板端部水平力對(duì)搭板內(nèi)力計(jì)算的影響程度,從而分析得出:既有有縫橋梁搭板的內(nèi)力計(jì)算方法不適用于半整體橋梁的搭板設(shè)計(jì)。然后,在搭板內(nèi)力計(jì)算的簡(jiǎn)支梁法基礎(chǔ)上,提出針對(duì)半整體橋梁搭板內(nèi)力計(jì)算的簡(jiǎn)支梁修正法。簡(jiǎn)支梁修正法是通過(guò)兩個(gè)搭板長(zhǎng)度修正系數(shù)α和β來(lái)考慮半整體橋梁搭板的實(shí)際受力情況,修正系數(shù)α和β分別等效搭板底部地基土對(duì)搭板的支撐作用和搭板端水平力對(duì)搭板內(nèi)力計(jì)算的影響,最后對(duì)該兩個(gè)修正系數(shù)取乘積即得出綜合修正系數(shù)γ。半整體橋梁的搭板內(nèi)力計(jì)算中,只需將預(yù)設(shè)搭板長(zhǎng)度與綜合修正系數(shù)γ相乘,得出搭板計(jì)算長(zhǎng)度,并根據(jù)搭板計(jì)算長(zhǎng)度按照簡(jiǎn)支梁法進(jìn)行計(jì)算,即可得出半整體橋梁的搭板內(nèi)力。最后,將簡(jiǎn)支梁修正法的理論計(jì)算值和有限元計(jì)算值對(duì)比,驗(yàn)證簡(jiǎn)支梁修正法的正確性。對(duì)應(yīng)簡(jiǎn)支梁法、彈性地基梁法和簡(jiǎn)支梁修正法分別對(duì)三種方法進(jìn)行搭板試設(shè)計(jì),并根據(jù)試設(shè)計(jì)分別建立搭板有限元實(shí)體模型。在不同參數(shù)組合情況下運(yùn)算模型并得出計(jì)算結(jié)果,提取搭板底緣應(yīng)力,搭板撓度和搭板受拉區(qū)鋼筋應(yīng)力作為參考指標(biāo),對(duì)比分析三種搭板內(nèi)力計(jì)算方法的優(yōu)劣。得出結(jié)論:在三種搭板內(nèi)力計(jì)算方法中,簡(jiǎn)支梁修正法是最適用于半整體橋梁的搭板設(shè)計(jì)。
[Abstract]:For sewn bridges, the bridge head slab is a one-way stress plate simply supported on the platform cow leg near the platform, and simply supported on the pillow beam or on the roadbed behind the free shelving platform at the far end of the bridge. The internal force calculation method is to divide the transverse bridge direction into the strip with unit plate width, and to reduce the dimension into simply supported beam or elastic foundation beam. In the semi-integral bridge (hereinafter referred to as the semi-integral bridge), the near end of the slab is connected to the main beam, and the slab will be affected by the expansion of the main beam and the bending deformation of the beam end, so the slab is not only subjected to vertical loads such as the self-weight of the slab and the load of the vehicle. It will also be subjected to the load transferred by the main beam to the end of the slab. The type and size of the load and the influence of the end load on the internal force calculation of the slab are a topic worthy of discussion in bridge design. Firstly, the adaptability of the internal force calculation method of the existing jointless bridge in the semi-integral bridge is verified. The finite element software ABAQUS is used to simulate the joint of the main beam and the slab (bridge head joint). The bending moment, shear force and horizontal force at the end of the slab are applied to calculate the results respectively. The analysis results show that the influence of each load on the internal force calculation of the slab is obtained, and it is concluded that the horizontal force at the end of the plate is the most important factor in the calculation of the internal force of the slab. Then the whole model of the lap plate is established by using MIDAS, and the influence degree of the horizontal force at the end of the lap plate on the internal force calculation of the slab under different parameters is calculated. It is concluded that the internal force calculation method of existing jointless bridges is not suitable for the design of semi-integral bridges. Then, on the basis of the simple supported beam method for calculating the internal force of the slab, a simple supported beam correction method for the calculation of the internal force of the semi-integral bridge is proposed. The simply supported beam correction method takes into account the actual force of the semi-integral bridge slab by two plate length correction coefficients 偽 and 尾. The correction coefficients 偽 and 尾 are equivalent to the supporting effect of the foundation soil at the bottom of the lap plate and the influence of the horizontal force at the end of the slab on the calculation of the internal force of the slab, respectively. finally, the comprehensive correction coefficient is obtained by taking the product of the two correction coefficients. In the calculation of the internal force of the semi-integral bridge, it is only necessary to multiply the preset plate length with the comprehensive correction coefficient 緯 to obtain the calculated length of the slab, and to calculate the length of the slab according to the simply supported beam method. The internal force of the slab of the semi-integral bridge can be obtained. Finally, the theoretical calculation value of the simply supported beam correction method is compared with that of the finite element method, and the correctness of the simple supported beam correction method is verified. Corresponding to the simply supported beam method, the elastic foundation beam method and the simply supported beam correction method, the three methods are designed, and the finite element solid models of the slab are established according to the trial design. Under the condition of different parameter combination, the calculation model is obtained, and the stress at the bottom edge of the lap plate, the deflection of the slab and the stress of the steel bar in the tension zone of the lap plate are extracted as the reference indexes, and the advantages and disadvantages of the three internal force calculation methods of the slab are compared and analyzed. It is concluded that among the three internal force calculation methods, the simply supported beam correction method is the most suitable for the design of semi-integral bridge.
【學(xué)位授予單位】:福州大學(xué)
【學(xué)位級(jí)別】:碩士
【學(xué)位授予年份】:2014
【分類號(hào)】:U441

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