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Erosion D'une Vase De L'estuaire De La Loire Sous L'action Du Courant

机译:在目前的作用下,卢瓦尔河口花瓶的侵蚀

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from measurements of the hydraulic pressure loss. Finally, the validity of Eq. 5 has been confirmed by five calibration tests on the incipient of the movement of sands for which results are compared with Shields diagram in Fig. 2. The observed erosion mechanisms affecting cohesive sediments depend mainly on the value of the yield stress. For a fluid mud (τ_y less than 3 N m~(-2)), the bed shear stress produces at first a wavy motion on the bed surface with a progressive undulation. When the shear stress increases, resuspension produces a diluted sediment cloud which is entrained and dispersed by the flow. For a plastic mud (τ_y greater than 3 N m~(-2)), erosion occurs by a wrenching of aggregates which are transported near the bottom. Initially, the eroded aggregates measure several millimetres in size; but, once transported, aggregates break into very rigid and compact aggregates of maximum size close to 1 mm in all the cases. During erosion tests, erosion volumetric rates E_v have been evaluated under steady-state bed shear stress τ_o from the observed variation in time of suspended sediment concentration. A generalized erosion is assumed for E_v≥ E_(vo)= 3 × 10~(-7) m s~(-1) (that is the equivalent of 1 mm sediment layer eroded per hour). The generalized erosion occurs above a critical bed shear stress τ_(oe) which is linked to τ_y and mud density through Eq. 7. A phenomenological law defined by Eq. 8 is proposed to calculate the erosion rate as a function of yield stress and hydrodynamic shear stress at the bottom. For τ_o< τ_(oe), a small erosion is observed, which is described by a formulation given by Cerco et al. (Water quality model of Florida Bay. U.S. Army Engineer Research and Development Center, ERDC/EL TR-00-10, Vicksburg, USA, 260 p, 2000). Above τ_(oe), a small increase in τ_o produces an important erosion rate rise which is described by a formulation suggested by Mehta and Par-theniades (Resuspension of deposited cohesive sediment beds. In: Proceedings of the 18th coastal engineering conference, Cape Town, South Africa, 2:1569-1588, 1982). Figure 3 shows as a function of τ_o the observed values of E_v (discrete symbols) as well as the proposed model (in solid lines) for the six concentrations. For the theoretically maximum value of E_v, the hydrodynamic shear stress is very high with regard to the sediment cohesion; and then, the water flux produces an entrainment of underlying fluid mud layers. The asymptotic law obtained from the model of Kranenburg and Winterwerp (1997) plotted in dashed lines in Fig. 3, is expressed by E_v= 0.3 u_*. A sediment trap inserted in the experimental system allows a sample of eroded mud aggregates to be obtained. It is observed that the maximum value of the diameter D_M of the eroded aggregates depends on the density and yield stress of the initially deposited mud according to Eq. 10. In the same way, the density of the aggregates issued from plastic mud erosion is measured following an original experimental method and procedure (Table 3). The erosion of plastic muds with a concentration from 310 to 420 kg m~(3) produces aggregates with a concentration close to 400 kg m~(-3) and yield stress a little greater than 100 N m~(-2).%Le phénomène d'érosion des vases sous l'action d'un courant est abordé expérimentalement. Cette étude comporte six séries d'essais d'érosion réalisées en laboratoire sur une vase de Loire pour six concentrations différentes. Pour chaque concentration, trois essais successifs ont été effectués afin de pouvoir analyser les résultats statistiquement. La rigidité initiale et la concentration des vases sont mesurées en suivant un protocole d'essai. Des lois phénoménologiques sont proposées pour relier le taux d'érosion mesuré à la rigidité initiale du sédiment et à la contrainte hydrodynamique. Un piège à sédiments intégré dans le dispositif d'essai, permet d'obtenir un échantillon de matériau érodé. La taille des copeaux de vase érodés et leur densité sont mesurées grâce à une technique expérimentale originale. Une expression mathématique est ainsi avancée pour relier la taille des copeaux à la densité et à la rigidité initiale du dépôt dont ils proviennent.
机译:通过测量液压损失。最后,等式的有效性。通过对砂运动的初期进行的五次校准测试,证实了图5的结果,并将其结果与图2中的Shields图进行了比较。观察到的影响粘性沉积物的侵蚀机理主要取决于屈服应力的值。对于流体泥浆(τ_y小于3 N m〜(-2)),床层剪切应力首先在床层表面产生波浪运动,并逐渐起伏。当剪切应力增加时,重悬会产生稀释的沉淀云,其被水流夹带并分散。对于塑料泥(τ_y大于3 N m〜(-2)),通过拧紧聚集在底部附近的骨料进行腐蚀。最初,侵蚀的骨料的尺寸为几毫米。但是,一旦被运输,骨料会破碎成非常坚硬而紧密的骨料,在所有情况下最大尺寸都接近1毫米。在侵蚀试验中,根据观测的悬浮沉积物浓度随时间的变化,在稳态床剪应力τ_o下评估了侵蚀体积率E_v。当E_v≥E_(vo)= 3×10〜(-7)m s〜(-1)时(即每小时侵蚀1毫米沉积层的等效值),假定为普遍侵蚀。普遍的侵蚀发生在临界床剪应力τ_(oe)以上,该临界应力通过等式与τ_y和泥浆密度相关。 7.方程定义的现象学定律。建议使用图8来计算侵蚀速率与底部屈服应力和流体动力剪切应力的关系。对于τ_o<τ_(oe),观察到较小的腐蚀,这由Cerco等人给出的公式描述。 (佛罗里达湾的水质模型,美国陆军工程师研究与发展中心,ERDC / EL TR-00-10,美国维克斯堡,260页,2000年)。在τ_(oe)以上,τ_o的小幅增加会产生重要的侵蚀速率上升,这由Mehta和Par-theniades建议的公式描述(重新沉积沉积的粘性沉积物床。在:开普敦第18届海岸工程会议论文集中,南非,2:1569-1588,1982)。图3显示了E_v(离散符号)的观测值和τ_o的函数,以及六种浓度的建议模型(实线)。对于E_v的理论最大值,相对于沉积物的内聚力,水动力切应力非常高。然后,水通量产生了下面的流体泥浆夹带。从Kranenburg和Winterwerp(1997)模型获得的渐近定律在图3中用虚线表示,用E_v = 0.3 u_ *表示。插入实验系统中的泥沙收集器可以获取侵蚀的泥浆聚集体样品。可以看出,侵蚀的骨料的直径D_M的最大值取决于根据方程式3的初始沉积的泥浆的密度和屈服应力。 10.以同样的方式,按照原始的实验方法和程序(表3)测量由塑性泥蚀产生的聚集体的密度。浓度为310至420 kg m〜(-3)的塑性泥浆的侵蚀会产生浓度接近400 kg m〜(-3)的骨料,并且产生的应力略大于100 N m〜(-2)。% Lephénomèned'érosiondes vases so so l'l d'un courant estabordéexpérimentalement。卢瓦尔河沿岸的六瓶塞瓦·德·爱沙尼亚d'érosionréalisées系列啤酒倒入六种浓度的香精。倒入浓缩液,然后再进行法定分析。协议规定的僵硬的初始和集中的花瓶。建议书中的注解和注解以及水力发电的初始性埃塞德永久性储蓄机构,法国爱德华·佩德罗·德·马蒂里奥最初的技术合作伙伴关系是花瓶和花瓶。不得在不提供证明的情况下,在欧洲任何国家将初等数学和初等数学倒入刚度。

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