Em uma nova pesquisa, os cientistas da Texas A&M University revelaram pela primeira vez um aºnico defeito microsca³pico chamado de
![](data:image/jpeg;base64,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)
Domanio paºblico
Em uma nova pesquisa, os cientistas da Texas A&M University revelaram pela primeira vez um aºnico defeito microsca³pico chamado de "gaªmeo" em um copolamero de bloco macio usando uma técnica avana§ada de microscopia eletra´nica. Este defeito pode ser explorado no futuro para criar materiais com novas propriedades acaºsticas e fota´nicas.
"Este defeito écomo um cisne negro - algo especial acontecendo que não étapico", disse o Dr. Edwin Thomas, professor do Departamento de Ciência e Engenharia de Materiais. "Embora tenhamos escolhido um determinado polamero para nosso estudo, acho que o defeito duplo serábastante universal em um grupo de sistemas de matéria macia semelhantes, como a³leos, surfactantes, materiais biola³gicos e polímeros naturais. Portanto, nossas descobertas sera£o valiosas para diversas pesquisas atravanãs do campo de matéria mole. "
Os resultados do estudo são detalhados nos Proceedings of the National Academy of Sciences ( PNAS ).
Os materiais podem ser amplamente classificados como matéria dura ou mole. Os materiais duros, como ligas meta¡licas e cera¢micas, geralmente tem um arranjo de a¡tomos muito regular e simanãtrico. Além disso, na matéria dura, grupos ordenados de a¡tomos se organizam em blocos de construção nanosca³picos, chamados de células unita¡rias . Normalmente, essas células unita¡rias são compostas de apenas alguns a¡tomos e se empilham para formar o cristal peria³dico. A matéria mole também pode formar cristais que consistem em células unita¡rias, mas agora o padrãoperia³dico não estãononívelata´mico ; ocorre em uma escala muito maior a partir de montagens de moléculas grandes.
Em particular, para um copolamero dibloco AB, um tipo de matéria mole, o motivo molecular peria³dico compreende duas cadeias ligadas: uma cadeia de unidades A e uma cadeia de unidades B. Cada cadeia, chamada de bloco, tem milhares de unidades ligadas entre si e um cristal macio se forma por agregação seletiva das unidades A em domanios e unidades B em domanios que formam células unita¡rias enormes em comparação com a matéria dura.
Outra diferença nota¡vel entre cristais moles e duros éque os defeitos estruturais foram estudados muito mais extensivamente em matéria dura. Essas imperfeições podem ocorrer em um aºnico local ata´mico dentro do material, chamado de defeito pontual. Por exemplo, defeitos pontuais no arranjo peria³dico de a¡tomos de carbono em um diamante devido a impurezas de nitrogaªnio criam o requintado diamante amarelo "cana¡rio". Além disso, as imperfeições nos cristais podem ser alongadas como um defeito de linha ou espalhar-se por uma área como um defeito desuperfÍcie.
Em geral, os defeitos em materiais duros tem sido extensivamente investigados usando técnicas avana§adas de geração de imagens de elanãtrons. Mas, para ser capaz de localizar e identificar defeitos em seus cristais moles de copolamero em bloco, Thomas e seus colegas usaram uma nova técnica chamada microscopia eletra´nica de varredura por corte e visualização. Este manãtodo permitiu aos pesquisadores usar um feixe de aons fino para cortar uma fatia muito fina do material macio, em seguida, eles usaram um feixe de elanãtrons para criar imagens dasuperfÍcie abaixo da fatia e, em seguida, cortar novamente, repetir a imagem, continuamente. Essas fatias foram então empilhadas digitalmente para obter uma visualização 3D.
Â
Para sua análise, eles investigaram um copolamero dibloco feito de um bloco de poliestireno e um bloco de polidimetilsiloxano. Nonívelmicrosca³pico, uma canãlula unita¡ria deste material exibe um padrãoespacial da chamada forma de "duplo giroide", uma estrutura complexa e peria³dica que consiste em duas redes moleculares entrelaa§adas, uma das quais tem uma rotação para a esquerda e a outra, uma rotação para a direita.
Enquanto os pesquisadores não estavam procurando ativamente por nenhum defeito especafico no material, a técnica de imagem avana§ada descobriu um defeito desuperfÍcie, chamado de limite duplo. Em ambos os lados da junção gaªmea, as redes moleculares transformaram abruptamente sua destreza manual.
"Gosto de chamar esse defeito de espelho topola³gico, e éum efeito muito legal", disse Thomas. "Quando vocêtem uma fronteira dupla, écomo olhar para um reflexo em um espelho, conforme cada rede cruza a fronteira, as redes trocam de ma£o, direita se torna esquerda e vice-versa."
O pesquisador acrescentou que as consequaªncias de ter um limite duplo em uma estrutura peria³dica que por si são não tem nenhuma simetria de espelho inerente podem induzir novas propriedades a³pticas e acaºsticas que abrem novas portas na engenharia e tecnologia de materiais.
"Em biologia, sabemos que mesmo um aºnico defeito no DNA, uma mutação, pode causar uma doença ou alguma outra mudança observa¡vel em um organismo. Em nosso estudo, mostramos um aºnico defeito gaªmeo em um material de giroide duplo", disse Thomas. "Pesquisas futuras ira£o explorar para ver se hálgo especial na presença de um plano de espelho isolado em uma estrutura, que de outra forma não tem simetria de espelho."