Os pesquisadores demonstram um supercondutor anteriormente considerado impossível
Os pesquisadores descobriram uma ponte entre dois desses manãtodos para atingir a supercondutividade. Esse novo conhecimento pode levar a uma compreensão mais geral do fena´meno e, um dia, a aplicações.
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)
Imagens de luz polarizada mostram aos pesquisadores como os elanãtrons, representados por cruzes vermelhas, em suas amostras de teste se comportam em diferentes circunsta¢ncias. Crédito: © 2020 Okazaki et al.
A supercondutividade éum fena´meno no qual um circuito elanãtrico perde sua resistência e se torna extremamente eficiente sob certas condições. Existem diferentes maneiras pelas quais isso pode acontecer, que foram consideradas incompataveis. Pela primeira vez, os pesquisadores descobriram uma ponte entre dois desses manãtodos para atingir a supercondutividade. Esse novo conhecimento pode levar a uma compreensão mais geral do fena´meno e, um dia, a aplicações.
Existem três estados conhecidos da matéria: sãolido, laquido e gasoso. Existe um quarto estado da matéria chamado plasma, que écomo um gás que esquentou tanto que todos os seus a¡tomos constituintes se desfizeram, deixando para trás uma confusão superaquecida departículas subatômicas. Mas existe um quinto estado da matéria na extremidade oposta completa do terma´metro conhecido como condensado de Bose-Einstein (BEC).
"Um BEC éum estado aºnico da matéria, pois não éfeito departículas, mas de ondas", disse o professor associado Kozo Okazaki do Instituto de Fasica do Estado Sa³lido da Universidade de Ta³quio. "Amedida que eles esfriam atéquase zero absoluto, os a¡tomos de certos materiais se espalham pelo Espaço. Essa mancha aumenta atéque os a¡tomos - agora mais como ondas do quepartículas - se sobreponham, tornando-se indistinguaveis uns dos outros. A matéria resultante se comporta como se fosse uma coisa são entidade única com novas propriedades que faltavam nos estados anterior sãolido, laquido ou gasoso, como a supercondução. Atérecentemente, os BECs supercondutores eram puramente teóricos, mas agora demonstramos isso no laboratório com um novo material baseado em ferro e selaªnio (um elemento não meta¡lico) . "
Esta éa primeira vez que um BEC foi verificado experimentalmente para funcionar como um supercondutor; entretanto, outras manifestações da matéria, ou regimes, também podem dar origem a supercondução. O regime de Bardeen-Cooper-Shrieffer (BCS) éum arranjo de matéria tal que, quando resfriado pra³ximo ao zero absoluto, os a¡tomos constituintes desaceleram e se alinham, o que permite que os elanãtrons passem mais facilmente. Isso efetivamente traz a resistência elanãtrica de tais materiais a zero. Tanto o BCS quanto o BEC requerem condições de congelamento e ambos envolvem a desaceleração dos a¡tomos. Mas esses regimes são completamente diferentes. Por muito tempo, os pesquisadores acreditaram que um entendimento mais geral da supercondução poderia ser alcana§ado se esses regimes pudessem se sobrepor de alguma forma.
Essas linhas coloridas não são apenas para mostrar, elas dizem aos pesquisadores abaixo
de qual temperatura, neste caso cerca de 10 Kelvin, uma amostra
apresenta comportamento supercondutor.
Crédito: © 2020 Okazaki et al.
"Demonstrar a supercondutividade dos BECs foi um meio para um fim; esta¡vamos realmente esperando explorar a sobreposição entre os BECs e os BCSs", disse Okazaki. "Foi extremamente desafiador, mas nosso aparelho e manãtodo de observação aºnicos o verificaram - háuma transição suave entre esses regimes. E isso sugere uma teoria subjacente mais geral por trás da supercondução. a‰ um momento emocionante para trabalhar neste campo. "
Okazaki e sua equipe usaram o manãtodo de espectroscopia de fotoemissão baseada em laser de resolução ultrabaixa e alta resolução de energia para observar a maneira como os elanãtrons se comportavam durante a transição de um material de BCS para BEC. Os elanãtrons se comportam de maneira diferente nos dois regimes e a mudança entre eles ajuda a preencher algumas lacunas no quadro mais amplo da supercondução.
A supercondução não éapenas uma curiosidade de laboratório; dispositivos supercondutores, como eletroama£s, já são usados ​​em aplicações, como o Large Hadron Collider, o maior acelerador departículas do mundo. No entanto, como explicado acima, eles exigem temperaturas ultracold que proabem o desenvolvimento de dispositivos supercondutores que poderaamos esperar ver todos os dias. Portanto, não ésurpresa que haja grande interesse em encontrar maneiras de formar supercondutores em temperaturas mais altas, talvez um dia atémesmo em temperatura ambiente.
"Com evidaªncias conclusivas de BECs supercondutores, acho que isso levara¡ outros pesquisadores a explorar a supercondução em temperaturas cada vez mais altas", disse Okazaki. "Pode soar como ficção cientafica por enquanto, mas se a supercondução puder ocorrer perto da temperatura ambiente, nossa capacidade de produzir energia aumentaria muito e nossas necessidades de energia diminuiriam."