A águasãolida, ou gelo, écomo muitos outros materiais, pois pode formar diferentes materiais sãolidos com base em condia§aµes varia¡veis ​​​​de temperatura e pressão, como diamante formando carbono ou grafite.
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)
Os fasicos da UNLV foram pioneiros em uma nova técnica de aquecimento a laser em uma canãlula de bigorna de diamante (foto aqui) como parte de sua descoberta de uma nova forma de gelo. Crédito: Chris Higgins
Pesquisadores do UNLV descobriram uma nova forma de gelo, redefinindo as propriedades da águaem altas pressaµes.
A águasãolida, ou gelo, écomo muitos outros materiais, pois pode formar diferentes materiais sãolidos com base em condições varia¡veis ​​​​de temperatura e pressão, como diamante formando carbono ou grafite. No entanto, a águaéexcepcional neste aspecto, pois existem pelo menos 20 formas sãolidas de gelo conhecidas por nós.
Uma equipe de cientistas trabalhando no Nevada Extreme Conditions Lab da UNLV foi pioneira em um novo manãtodo para medir as propriedades da águasob alta pressão . A amostra de águafoi primeiro espremida entre as pontas de dois diamantes opostos oscongelando em vários cristais de gelo misturados. O gelo foi então submetido a uma técnica de aquecimento a laser que o derreteu temporariamente antes de se transformar rapidamente em uma coleção de minaºsculos cristais em forma de pa³.
Aumentando a pressão de forma incremental e explodindo-a periodicamente com o feixe de laser, a equipe observou que o gelo da águafazia a transição de uma fase caºbica conhecida, Ice-VII, para a fase intermedia¡ria e tetragonal recanãm-descoberta, Ice-VIIt, antes estabelecendo-se em outra fase conhecida, Ice-X.
Zach Grande, Ph.D da UNLV. estudante, liderou o trabalho que também demonstrou que a transição para o Ice-X, quando a águaendurece agressivamente, ocorre a pressaµes muito mais baixas do que se pensava anteriormente.
Embora seja improva¡vel que encontremos essa nova fase de gelo em qualquer lugar dasuperfÍcie da Terra, éprova¡vel que seja um ingrediente comum no manto da Terra, bem como em grandes luas e planetas ricos em águafora do nosso sistema solar.
As descobertas da equipe foram relatadas na edição de 17 de mara§o da revista Physical Review B.
A equipe de pesquisa vinha trabalhando para entender o comportamento da águade alta pressão que pode estar presente no interior de planetas distantes.
Para fazer isso, Grande e o fasico da UNLV, Ashkan Salamat, colocaram uma amostra de águaentre as pontas de dois diamantes de corte redondo conhecidos como células de bigorna de diamante, uma característica padrãono campo da física de alta pressão . Aplicar um pouco de força aos diamantes permitiu aos pesquisadores recriar pressaµes tão altas quanto as encontradas no centro da Terra.
Ao espremer a amostra de águaentre esses diamantes, os cientistas conduziram os a¡tomos de oxigaªnio e hidrogaªnio em uma variedade de arranjos diferentes, incluindo o arranjo recanãm-descoberto, Ice-VIit.
A primeira técnica de aquecimento a laser não apenas permitiu que os cientistas observassem uma nova fase do gelo de a¡gua, mas a equipe também descobriu que a transição para o Ice-X ocorreu em pressaµes quase três vezes menores do que se pensava anteriormente osem 300.000 atmosferas em vez de 1 milha£o. Essa transição tem sido um tema altamente debatido na comunidade por várias décadas.
"O trabalho de Zach demonstrou que essa transformação para um estado ia´nico ocorre em pressaµes muito, muito mais baixas do que se pensava antes", disse Salamat. "a‰ a pea§a que faltava e as medições mais precisas já feitas na águanessas condições."
O trabalho também recalibra nossa compreensão da composição dos exoplanetas, acrescentou Salamat. Os pesquisadores levantam a hipa³tese de que a fase Ice-VIIt do gelo pode existir em abunda¢ncia na crosta e no manto superior de planetas ricos em águaesperados fora do nosso sistema solar, o que significa que eles podem ter condições habita¡veis ​​para a vida.
"Transições de simetria acionadas por pressão em gelo denso de H 2 O", foi publicado em 17 de mara§o na revista Physical Review B .