Numerical modelling evaluation of hot spots at Ocean City, Maryland

被引:0
|
作者
Smith, SJ
Ebersole, BA
机构
关键词
D O I
暂无
中图分类号
U6 [水路运输]; P75 [海洋工程];
学科分类号
0814 ; 081505 ; 0824 ; 082401 ;
摘要
''Hot spots'' are areas of localized erosion along a shoreline. Conversely, ''cold spots'' are areas that experience localized accretion. Hot spots may occur on beach fills for a variety of reasons, including cross-shore adjustment of the beach fill, beach-fill end losses, longshore adjustment of the beach fill, and wave transformation patterns due to irregular features in the nearshore bathymetry. Several areas along the shoreline of Ocean City, Maryland, have been documented as hot spots through monitoring of recently constructed beach-fill projects (Stauble et al. 1993). Erosional reaches of shoreline al Ocean City tend to be co-located with shore-face attachments of elongated offshore shoals. As part of a study to investigate the causes of hot spots at Ocean City, a numerical wave model and a potential sand transport model were used to evaluate the effect of the irregular bathymetry on longshore sand transport rates. The purpose of this paper is to present numerical model results which link the erosional hot spots at Ocean City, Maryland, to longshore sand transport processes and to define characteristics and behaviors of the hot spots. The paper describes the application of the numerical models and presents analysis relating the model results to observations from field monitoring of the beach fills at Ocean City.
引用
收藏
页码:230 / 245
页数:16
相关论文
共 50 条
  • [21] Numerical modelling of hot forming processes
    Tisza, Mikloás
    Lukaács, Zsolt
    Gaál, Gaszton
    International Journal of Microstructure and Materials Properties, 2008, 3 (01) : 21 - 34
  • [22] NUMERICAL-SIMULATION OF HOT-SPOTS IN THE EARTH IONOSPHERE
    KLIMENKO, VV
    KORENKOV, YN
    NAMGALADZE, AA
    KARPOV, IV
    SUROTKIN, VA
    NAUMOVA, NM
    GEOMAGNETIZM I AERONOMIYA, 1991, 31 (03): : 554 - 557
  • [23] The hot spots conjecture can be false: some numerical examples
    Kleefeld, Andreas
    ADVANCES IN COMPUTATIONAL MATHEMATICS, 2021, 47 (06)
  • [24] The hot spots conjecture can be false: some numerical examples
    Andreas Kleefeld
    Advances in Computational Mathematics, 2021, 47
  • [25] Advanced Traveler Information System for Guiding Route Choice to Ocean City, Maryland
    Yu, Jie
    Park, Sung Yoon
    Chang, Gang-Len
    TRANSPORTATION RESEARCH RECORD, 2010, (2189) : 56 - 67
  • [26] EBB shoal evolution and sediment management techniques Ocean City Inlet, Maryland
    Stauble, DK
    Cialone, MA
    FUTURE OF BEACH NOURISHMENT, 1996, : 209 - 224
  • [27] Transnational terrorism hot spots: Identification and impact evaluation
    Braithwaite, Alex
    Li, Quan
    CONFLICT MANAGEMENT AND PEACE SCIENCE, 2007, 24 (04) : 281 - 296
  • [28] Historical abundance and distributions of Salpa thompsoni hot spots in the Southern Ocean and projections for further ocean warming
    Slomska, Angelika Wanda
    Panasiuk, Anna
    Weydmann-Zwolicka, Agata
    Wawrzynek-Borejko, Justyna
    Konik, Marta
    Siegel, Volker
    AQUATIC CONSERVATION-MARINE AND FRESHWATER ECOSYSTEMS, 2021, 31 (08) : 2095 - 2102
  • [29] Numerical modelling of hot flat rolling and hot shape rolling
    Bertrand-Corsini, Christine
    David, Chantal
    Montmitonnet, Pierre
    Chenot, Jean-Loup
    Buessler, Pascal
    Revue de Metallurgie. Cahiers D'Informations Techniques, 1988, 85 (10): : 771 - 781
  • [30] Mathematical modelling of thermal hot-spots in semiconductor laser operation
    Smith, WR
    QUARTERLY JOURNAL OF MECHANICS AND APPLIED MATHEMATICS, 2000, 53 (01): : 149 - 172