| Literature DB >> 35420830 |
Patrick Spaeth1, Subhasis Adhikari1, Kaveh Lahabi1, Martin Dieter Baaske1, Yonghui Wang1,2, Michel Orrit1.
Abstract
Magnetic imaging is a versatile tool in biological and condensed-matter physics. Existing magnetic imaging techniques either require demanding experimental conditions which restrict the range of their applications or lack the spatial resolution required for single-particle measurements. Here, we combine photothermal (PT) microscopy with magnetic circular dichroism (MCD) to develop a versatile magnetic imaging technique using visible light. Unlike most magnetic imaging techniques, photothermal magnetic circular dichroism (PT MCD) microscopy works particularly well for single nanoparticles immersed in liquids. As a proof of principle, we demonstrate magnetic CD imaging of superparamagnetic magnetite nanoparticulate clusters immersed in microscope immersion oil. The sensitivity of our method allowed us to probe the magnetization curve of single ∼400-nm-diameter magnetite nanoparticulate clusters.Entities:
Keywords: SPION; magnetic circular dichroism; magnetic imaging; magnetite; photothermal microscopy; superparamagnetism
Mesh:
Substances:
Year: 2022 PMID: 35420830 PMCID: PMC9101077 DOI: 10.1021/acs.nanolett.2c00178
Source DB: PubMed Journal: Nano Lett ISSN: 1530-6984 Impact factor: 12.262
Figure 1Schematic setup of the photothermal circular dichroism microscope. The 532 nm continuous wave (CW) heating laser beam is passed through a combination of polarization optics that modulates the polarization of the light between left and right circularly polarized light at ∼100 kHz. The 780 nm CW probe laser is passed through the combination of a polarizing beam splitter (PBS) and a quarter-wave plate (QWP) and combined with the heating beam at the 50/50 beam splitter (BS) at an angle of about 5°. The sample is illuminated with the heating beam in a Koehler configuration, whereas the probe beam is focused at the sample through an oil-immersion objective (NA = 1.45). The collected probe light is filtered from the heating light with a band-pass filter (BP 780). The photothermal signal is isolated by a lock-in amplifier. A long cylindrical permanent magnet is placed perpendicular to the sample plane at a variable distance d to apply a magnetic field to the sample. The inset shows an enlarged view of the heating and probe beam illumination and the position of the magnet relative to the sample. To flip the magnetic field direction, the magnet’s poles are flipped. A polarization optics unit consists of two polarization modulators driven at two different frequencies ω1 and ω2. An additional set of static birefringent plates and a polarizer enable polarization and amplitude modulation of the heating beam. Details are described in previous work.[22] A reference signal at the sum frequency ω1 + ω2 of the two modulators is sent to the lock-in amplifier.
Figure 2(a) Photothermal and (b–d) circular dichroism measurements of 400-nm-diameter magnetite particles exposed to different external magnetic fields. The actual size of the three brighter particles in the center is measured by correlative SEM imaging and falls into the range of 300–400 nm (Figures S1 and S2 in the SI). For sizing details, see Figures S1 and S2 in the SI. The integration time is 20 ms per pixel. The magnetic field strengths are (b) 0, (c) −0.4, and (d) 0.4 T. Individual particles exhibiting considerable MCD are marked with circles and numbers to indicate their g factors. At an external field of 0.4 T, the g factors are close to 1% for most particles.
Figure 3Magnetization curve of a single ∼400-nm-diameter magnetite particle measured by PT CD in hexadecane. The shape displays superparamagnetic behavior. The integration time is 1 s per point. The inset shows a magnified view of the magnetite NP’s magnetization curve at small fields. Arrows indicate the sweep direction of the magnetic field (strong to weak). The orange data points show a reference measurement on a 100-nm-diameter gold nanoparticle, here only for positive magnetic fields. The solid line is a fit with a Langevin function: (coth x – 1/x, where x = μB/kBT).[30] The resulting magnetic moment of the composing nanoparticles is about 10 000 Bohr magnetons (μB).