Microsca³pio de ponta ajuda a revelar maneiras de controlar as propriedades eletra´nicas de materiais atomicamente finos.
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)
Essas imagens de "ilhas" de a¡tomos de ouro depositados em uma camada de sulfeto de molibdaªnio bidimensional foram produzidas por dois modos diferentes, usando um novo microsca³pio eletra´nico de tunelamento de varredura (STEM) nas novas instalações do MIT.nano. Ao combinar os dados dos dois modos diferentes, os pesquisadores foram capazes de descobrir o arranjo tridimensional dos a¡tomos onde os dois materiais se encontram.Créditos: Imagem cortesia dos pesquisadores
Nos últimos anos, os engenheiros encontraram maneiras de modificar as propriedades de alguns materiais “bidimensionaisâ€, que tem apenas um ou alguns a¡tomos de espessura, empilhando duas camadas juntas e girando uma ligeiramente em relação a outra. Isso cria o que éconhecido como padraµes moiranã, em que pequenasmudanças no alinhamento dos a¡tomos entre as duas folhas criam padraµes em escala maior. Ele também muda a maneira como os elanãtrons se movem atravanãs do material, de maneiras potencialmente aºteis.
Mas, para aplicações prática s, esses materiais bidimensionais devem, em algum ponto, se conectar com o mundo comum dos materiais 3D. Uma equipe internacional liderada por pesquisadores do MIT agora apareceu com uma maneira de imaginar o que acontece nessas interfaces, atéonívelde a¡tomos individuais, e de correlacionar os padraµes de moiréna fronteira 2D-3D com asmudanças resultantes no material propriedades.
As novas descobertas são descritas hoje na revista Nature Communications , em um artigo dos alunos de pós-graduação do MIT Kate Reidy e Georgios Varnavides, professores de ciência de materiais e engenharia Frances Ross, Jim LeBeau e Polina Anikeeva, e cinco outros do MIT, Universidade de Harvard, e a Universidade de Victoria no Canada¡.
Pares de materiais bidimensionais, como grafeno ou nitreto de boro hexagonal, podem exibir variações surpreendentes em seu comportamento quando as duas folhas estãoligeiramente torcidas uma em relação a outra. Isso faz com que as redes atômicas parecidas com arame de galinha formem padraµes moiranã, o tipo de faixas estranhas e manchas que a s vezes aparecem quando se tira uma foto de uma imagem impressa ou atravanãs de uma tela de janela. No caso de materiais 2D, “parece qualquer coisa, todas as propriedades de materiais interessantes em que vocêpode pensar, vocêpode de alguma forma modular ou alterar torcendo os materiais 2D entre siâ€, diz Ross, que éa professora Ellen Swallow Richards no MIT.
Embora esses pares 2D tenham atraado a atenção cientafica em todo o mundo, ela diz, pouco se sabe sobre o que acontece onde materiais 2D encontram sãolidos 3D regulares. “O que nos interessou neste ta³picoâ€, diz Ross, foi “o que acontece quando um material 2D e um material 3D são colocados juntos. Em primeiro lugar, como vocêmede as posições atômicas na interface e perto dela? Em segundo lugar, quais são as diferenças entre uma interface 3D-2D e uma interface 2D-2D? E em terceiro lugar, como vocêpode controla¡-lo - háuma maneira de projetar deliberadamente a estrutura interfacial â€para produzir as propriedades desejadas?
Descobrir exatamente o que acontece nessas interfaces 2D-3D foi um desafio assustador porque os microsca³pios eletra´nicos produzem uma imagem da amostra em projeção e são limitados em sua capacidade de extrair informações de profundidade necessa¡rias para analisar os detalhes da estrutura da interface. Mas a equipe descobriu um conjunto de algoritmos que lhes permitiu extrapolar de volta a partir de imagens da amostra, que se parecem um pouco com um conjunto de sombras sobrepostas, para descobrir qual configuração de camadas empilhadas produziria aquela "sombra" complexa.
A equipe fez uso de dois microsca³pios eletra´nicos de transmissão exclusivos no MIT que permitem uma combinação de recursos sem igual no mundo. Em um desses instrumentos, um microsca³pio éconectado diretamente a um sistema de fabricação para que as amostras possam ser produzidas no local por processos de deposição e imediatamente alimentadas diretamente no sistema de imagem. Esta éuma das poucas instalações em todo o mundo, que usam um sistema de va¡cuo ultra-alto que evita que atémesmo a mais anfima impureza contamine a amostra enquanto a interface 2D-3D estãosendo preparada. O segundo instrumento éum microsca³pio eletra´nico de transmissão de varredura localizado nas novas instalações de pesquisa do MIT, MIT.nano. Este microsca³pio tem excelente estabilidade para imagens de alta resolução, bem como vários modos de imagem para coletar informações sobre a amostra.
Ao contra¡rio dos materiais 2D empilhados, cujas orientações podem ser alteradas com relativa facilidade simplesmente pegando uma camada, torcendo-a ligeiramente e colocando-a novamente, as ligações que mantem os materiais 3D juntos são muito mais fortes, então a equipe teve que desenvolver novas maneiras de obter o alinhamento camadas. Para fazer isso, eles adicionaram o material 3D ao material 2D em altassimo va¡cuo, escolhendo as condições de crescimento em que as camadas se auto-montaram em uma orientação reproduzavel com graus específicos de torção. “Tivemos que desenvolver uma estrutura que fosse alinhada de uma certa formaâ€, diz Reidy.
Depois de desenvolver os materiais, eles tiveram que descobrir como revelar as configurações e orientações atômicas das diferentes camadas. Um microsca³pio eletra´nico de transmissão de varredura realmente produz mais informações do que éaparente em uma imagem plana; na verdade, cada ponto na imagem contanãm detalhes dos caminhos pelos quais os elanãtrons chegaram e partiram (o processo de difração), bem como qualquer energia que os elanãtrons perderam no processo. Todos esses dados podem ser separados para que as informações em todos os pontos de uma imagem possam ser usadas para decodificar a estrutura sãolida real. Esse processo são épossível para microsca³pios de última geração, como o do MIT.nano, que gera uma sonda de elanãtrons que éexcepcionalmente estreita e precisa.
Os pesquisadores usaram uma combinação de técnicas chamadas 4D STEM e contraste de fase diferencial integrado para conseguir esse processo de extrair a estrutura completa na interface da imagem. Então, diz Varnavides, eles perguntaram: “Agora que podemos imaginar a estrutura completa da interface, o que isso significa para nossa compreensão das propriedades dessa interface?†Os pesquisadores mostraram por meio de modelagem que as propriedades eletra´nicas devem ser modificadas de uma forma que são pode ser compreendida se toda a estrutura da interface for incluada na teoria física. “O que descobrimos éque de fato esse empilhamento, a forma como os a¡tomos são empilhados fora do plano, modula as propriedades eletra´nicas e de densidade de cargaâ€, diz ele.
Ross diz que as descobertas podem ajudar a melhorar os tipos de junções em alguns microchips, por exemplo. “Todo material 2D usado em um dispositivo deve existir no mundo 3D e, portanto, deve ter uma junção de alguma forma com materiais tridimensionaisâ€, diz ela. Portanto, com esse melhor entendimento dessas interfaces e novas maneiras de estuda¡-las em ação, “estamos em boa forma para fazer estruturas com propriedades desejáveis ​​de uma forma planejada, em vez de ad hocâ€.
“O presente trabalho abre um campo por si são, permitindo a aplicação desta metodologia a crescente linha de pesquisa da engenharia moiranã, de grande importa¢ncia em campos como a física qua¢ntica ou mesmo a cata¡liseâ€, diz Jordi Arbiol do Instituto Catala£o de Nanociaªncia e Nanotecnologia na Espanha, que não se associou a este trabalho.
“A metodologia utilizada tem potencial para calcular, a partir dos padraµes de difração locais adquiridos, a modulação do momento eletra´nico localâ€, afirma, acrescentando
que “a metodologia e a pesquisa mostradas aqui tem um futuro excepcional e alto interesse para a comunidade da ciência dos materiaisâ€.