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Levantamentos efectuados utilizando um GPS diferencial em conjugação com a rede RTK da RENEP; Escala horizontal (-X) em metros (ETRS89_TM06); Escala vertical (N) em metros (NMM). ObservaçõesPara visualizar ortofoto como imagem de fundo clicar na opções 1) Mapa, 2) Mudar Mapa Base, 3) Imagery. Para visualizar os perfis 1) selecione o botão \u201ci\u201d, 2) clique na linha, 3) na janela \u201cidentificar\u201d, clique em \u201cclique para mais informações\u201d. 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Em cada perfil foram colhidas 3 amostras: na duna, na alta praia e na zona de espalho.\nA curva de distribuição granulométrica para cada amostra foi obtida usando o analisador de partículas Coulter LS230, do Laboratório de Sedimentologia do LNEG. Os resultados apresentados incluem apenas a fracção da amostra inferior a 2 mm, devido à limitação do equipamento utilizado, cuja capacidade para determinar o tamanho de partículas está limitada a diâmetros entre os 0.04 e os 2000 m.\nA amostra original foi dividida usando um quarteador, tendo sido reservada uma metade para arquivo e uma outra metade para análise granulométrica. Esta última, após ter sido pesada, foi passada no peneiro de 2mm, tendo sido dividida em duas sub-amostras correspondentes às fracções >2mm e 2mm foi novamente pesada. 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Dado que o objetivo foi a digitalização da linha de costa, este processo teve maior enfoque na zona junto à linha de costa, dedicando-se uma maior concentração de links junto da mesma. Os links de georreferenciação foram marcados usando o ajuste contínuo das imagens através do método de interpolação Spline, preferencialmente com um zoom, à escala da ordem dos 1: 400, 1:600 ou, no máximo, 1:800. O método de interpolação utilizado na georreferenciação das fotografias e mosaicos foi igualmente o Spline.\nUma vez que o método usado para interpolação tem um RMS igual a zero, o erro de retificação foi estimado usando no mínimo 35 pontos de controle, distribuídos aleatoriamente ao longo dos mosaicos de cada voo. O erro de rectificação corresponde assim ao valor médio do erro medido em todos os pontos de controle, para cada voo.\nSendo o objetivo fornecer dados quantitativos da variabilidade natural da linha de costa a longo prazo (68 anos), com alta resolução, foi usada a linha do sopé da duna frontal, como marcador de posição da linha de costa de forma a excluir as variações de curto (marés) ou médio prazo (variações sazonais). Nos sectores com dunas em erosão, a posição da linha de costa foi marcada usando o limite da base da escarpa de erosão.\nA marcação da linha de costa foi suavizada e marcada preferencialmente à escala máxima 1:800, para melhor identificar o limite externo da zona dunar. As interrupções na linha de vegetação inferiores a cerca de 150 m não foram consideradas, mantendo-se neste caso, a continuidade da linha dos segmentos adjacentes. 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