Quando uma turbina se envolve com o vento, isso a afeta. A extraz£o de energia do vento por uma turbina influencia a capacidade de seus vizinhos de fazer o mesmo.
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)
Domanio paºblico
Localização, localização, localização - quando se trata da colocação de turbinas ea³licas, o velho ditado imobilia¡rio se aplica, de acordo com uma nova pesquisa publicada em Proceedings of the National Academy of Sciences por Enrico Antonini e Ken Caldeira da Carnegie.
Turbinas convertem o vento em energia cinanãtica que se transformam em energia elanãtrica. No entanto, o pra³prio ato de instalar turbinas afeta nossa capacidade de aproveitar a energia do vento. Quando uma turbina se envolve com o vento, isso a afeta. A extração de energia do vento por uma turbina influencia a capacidade de seus vizinhos de fazer o mesmo.
"O vento nunca vai 'secar' como fonte de energia, mas nossa capacidade de colhaª-lo também não éinfinitamente escala¡vel", explicou Antonini. "Quando as turbinas ea³licas são agrupadas em grandes grupos, seu desempenho diminui e a taxa de extração de energia éreduzida."
Antonini e Caldeira se propuseram a determinar o tamanho de um parque ea³lico antes que sua capacidade de geração por unidade de terreno atinja os limites de reposição de energia, bem como quanto de uma "sombra do vento" grandes fazendas projetam, o que teria um efeito negativo em quaisquer instalações vizinhas a favor do vento.
“Amedida que nos afastamos dos combustaveis fa³sseis, alguns cenários preveem que os parques ea³licos podem fornecer atéum tera§o da energia global até2050â€, disse Caldeira. "Portanto, éfundamental que entendamos a relação entre o posicionamento da turbina e a extração máxima de energia."
Leva tempo para o vento retornar a força normal depois que parte de sua energia cinanãtica foi extraada por um parque ea³lico. A rapidez com que o vento pode se recuperar ao encontrar uma turbina ea³lica estãorelacionada a latitude do parque ea³lico e a rotação da Terra, disseram Antonini e Caldeira. Estudos anteriores sobre geração de energia ea³lica observaram esteiras atrás de grandes parques ea³licos, então Antonini e Caldeira desenvolveram uma compreensão tea³rica dos controles fundamentais sobre o tamanho dessas esteiras.
O tamanho da esteira de um grande parque ea³lico estãorelacionado a velocidade dos ventos sobrejacentes, bem como a quantidade de tempo que as diferenças de pressão na atmosfera terrestre levam para repor a energia que foi extraada pelas turbinas. O trabalho de Antonini e Caldeira indica que esses fatores devem ser considerados na determinação do tamanho e da localização dos parques ea³licos em diferentes condições.
Por exemplo, eles descobriram que as turbinas em áreas com ventos fortes tem maior probabilidade de serem afetadas por seus vizinhos a montante do que aquelas em áreas com ventos mais fracos. Além disso, os parques ea³licos mais pra³ximos do equador tem maior probabilidade de serem impactados negativamente pela sombra do vento dos parques ea³licos a montante do que os parques ea³licos mais pra³ximos dos polos.
“A energia ea³lica éuma fonte potencial de grandes quantidades de energia livre de emissão de carbonoâ€, disse Caldeira. "Mas para obter o ma¡ximo deste recurso, precisamos pensar sobre como outros parques ea³licos podem nos afetar e como podemos afetar outros parques ea³licos."
Uma ideia que os autores sugeriram éque construir vários pequenos parques ea³licos com espaço para recuperação do vento entre eles pode ser uma estratanãgia mais eficaz em alguns locais do que construir um grande parque ea³lico , embora mais pesquisas sejam necessa¡rias.
"Esperamos que este trabalho permita que os construtores e gerentes de instalações de turbinas ea³licas projetem o melhor cena¡rio possível para a geração máxima de energia ea³lica ", disse Antonini.