| Literature DB >> 29570669 |
Akira Kitamura1, Masataka Kinjo2.
Abstract
Neurodegenerative diseases, including amyotrophic lateral sclerosis (ALS), Alzheimer's disease, Parkinson's disease, and Huntington's disease, are devastating proteinopathies with misfolded protein aggregates accumulating in neuronal cells. Inclusion bodies of protein aggregates are frequently observed in the neuronal cells of patients. Investigation of the underlying causes of neurodegeneration requires the establishment and selection of appropriate methodologies for detailed investigation of the state and conformation of protein aggregates. In the current review, we present an overview of the principles and application of several methodologies used for the elucidation of protein aggregation, specifically ones based on determination of fluctuations of fluorescence. The discussed methods include fluorescence correlation spectroscopy (FCS), imaging FCS, image correlation spectroscopy (ICS), photobleaching ICS (pbICS), number and brightness (N&B) analysis, super-resolution optical fluctuation imaging (SOFI), and transient state (TRAST) monitoring spectroscopy. Some of these methodologies are classical protein aggregation analyses, while others are not yet widely used. Collectively, the methods presented here should help the future development of research not only into protein aggregation but also neurodegenerative diseases.Entities:
Keywords: TDP-43; amyloid; fluorescence correlation spectroscopy (FCS); image correlation spectroscopy (ICS); neurodegenerative disorder; number and brightness analysis; polyQ; protein aggregate; super-resolution optical fluctuation imaging (SOFI); transient state (TRAST) monitoring spectroscopy
Mesh:
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Year: 2018 PMID: 29570669 PMCID: PMC5979297 DOI: 10.3390/ijms19040964
Source DB: PubMed Journal: Int J Mol Sci ISSN: 1422-0067 Impact factor: 5.923
Figure 1Overview of fluorescence correlation spectroscopy (FCS). Overview of FCS measurement and analysis. ‹I1› and ‹I2› represent the average fluorescence intensity of monomers and oligomers/soluble aggregates, respectively. Diffusion times (DT1 and DT2) and the number of molecules (‹Nx›) are obtained from the autocorrelation function (ACF) of the fluctuation. Counts per particle (CPP: ‹η1› or ‹η2›) are calculated using the mean fluorescence intensity during the measurement and the number of molecules. Colors: cyan (monomers), magenta (oligomers/aggregates), and purple (mixture of monomers and oligomers/aggregates; two-components).
Figure 2Employing two detectors to reduce autocorrelation curve distortion due to detector afterpulse. (a) A fluorescence recoding system using a half-mirror (50/50) and two avalanche photodiodes (APDs). In the system, the denoised autocorrelation function (ACF) is determined based on calculation of the cross-correlation function using the correlator. (b) A typical output for an Alexa Fluor 647 dye in Tris-buffered solution. In channels 1 and 2 (green and magenta, respectively), the dominant amplitude of the ACFs within several 10−7 s is observed, and is derived from the afterpulse in the detectors. By contrast, the signal derived from the afterpulse can be removed by the cross-correlation function for the two detectors (dark gray). The dashed line indicates the values of 1.0.
Figure 3Principles of a typical number and brightness (N&B) analysis. Time-dependent fluctuation of fluorescence intensity in a pixel, such as in (a,b); in this case, the mean fluorescence intensity is the same as
Figure 4Transient state monitoring with FCS or TRAST. (a) Jablonski diagram showing a three-state electronic model, including the ground singlet state (S0), the first excited singlet state (S1), and the lowest triplet state (T1). Rate constants: k01, for the excitation from S0 to S1; k10, for the relaxation process with irradiation from S1 to S0; knr, for the relaxation process without irradiation from S1 to S0; kISC, for the intersystem crossing from S1 to T1; and kT, for the relaxation from T1 to S0. k01 can be written as σexcI, where σexc is the excitation cross-section, and I is the excitation intensity. (b) Simulated autocorrelation functions G(τ) as the function of time, τ, in a one-component diffusion model (magenta) or one including one-component exponential relaxation (green), where the exponential relaxation time is 10−6 s (gray line); the diffusion time is 10−4 s (gray dashed line); the component of the exponential relaxation time is 0.4; structure parameter, the ratio between lateral and axial length of the detection volume, is 5; and the number of molecules is 1. (c) Excitation schemes of excitation pulses at different pulse times (tp1, tp2, and tp3) and pulse intervals (Tp1, Tp2, and Tp3) during duty cycle, η. (d) Normalized fluorescence intensity when the transient state cycle is assumed to be the combination of S0, S1, and T1 shown in (a) as a change of pulse width. τAB, τT, and refer to the anti-bunching relaxation time (dashed line), the triplet relaxation time (dashed line), and a steady-state established with a constant population of the lowest triplet state (dark grey two-way arrow), respectively.