Sanz-Hernández Dédalo, Massouras Maryam, Reyren Nicolas, Rougemaille Nicolas, Schánilec Vojtěch, Bouzehouane Karim, Hehn Michel, Canals Benjamin, Querlioz Damien, Grollier Julie, Montaigne François, Lacour Daniel
Unité Mixte de Physique, CNRS, Thales Université Paris-Saclay, Palaiseau, 91767, France.
Université de Lorraine, CNRS Institut Jean Lamour, Nancy, F-54000, France.
Adv Mater. 2021 Apr;33(17):e2008135. doi: 10.1002/adma.202008135. Epub 2021 Mar 18.
Metamaterials present the possibility of artificially generating advanced functionalities through engineering of their internal structure. Artificial spin networks, in which a large number of nanoscale magnetic elements are coupled together, are promising metamaterial candidates that enable the control of collective magnetic behavior through tuning of the local interaction between elements. In this work, the motion of magnetic domain-walls in an artificial spin network leads to a tunable stochastic response of the metamaterial, which can be tailored through an external magnetic field and local lattice modifications. This type of tunable stochastic network produces a controllable random response exploiting intrinsic stochasticity within magnetic domain-wall motion at the nanoscale. An iconic demonstration used to illustrate the control of randomness is the Galton board. In this system, multiple balls fall into an array of pegs to generate a bell-shaped curve that can be modified via the array spacing or the tilt of the board. A nanoscale recreation of this experiment using an artificial spin network is employed to demonstrate tunable stochasticity. This type of tunable stochastic network opens new paths toward post-Von Neumann computing architectures such as Bayesian sensing or random neural networks, in which stochasticity is harnessed to efficiently perform complex computational tasks.
超材料提供了通过设计其内部结构来人工生成先进功能的可能性。人工自旋网络是一种有前途的超材料候选物,其中大量纳米级磁性元件相互耦合,通过调节元件之间的局部相互作用来控制集体磁行为。在这项工作中,人工自旋网络中磁畴壁的运动会导致超材料产生可调谐的随机响应,这种响应可以通过外部磁场和局部晶格修饰来定制。这种类型的可调谐随机网络利用纳米尺度磁畴壁运动中的固有随机性产生可控的随机响应。一个用于说明随机性控制的标志性演示是高尔顿板。在这个系统中,多个球落入一排钉子中,产生一条钟形曲线,该曲线可以通过阵列间距或板的倾斜度来修改。利用人工自旋网络对这个实验进行纳米级再现,以证明可调谐随机性。这种类型的可调谐随机网络为后冯·诺依曼计算架构(如贝叶斯传感或随机神经网络)开辟了新途径,在这些架构中,随机性被用于有效执行复杂的计算任务。