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Review Special Issues

Impact of Physical Activity on Frailty Status and How to Start a Semiological Approach to Muscular System

  • Received: 29 November 2015 Accepted: 23 December 2015 Published: 30 December 2015
  • Introduction: The world population is aging, and this demographic fact is associated with an increased prevalence of sedentary lifestyles, sarcopenia and frailty; all of them with impact on health status. Biologic reserve determination in the elderly with comorbidity poses a challenge for medical activities. Frailty is an increasingly used concept in the geriatric medicine literature, which refers to an impairment in biologic reserve. There is a close and multidirectional relationship between physical activity, the muscular system function, and a fit status; decline in this dimensions is associated with poor outcomes. The aim of this article is to make a narrative review on the relationship between physical activity, sarcopenia and frailty syndrome. Results: The low level of physical activity, sarcopenia and frailty, are important predictors for development of disability, poor quality of life, falls, hospitalizations and all causes mortality. For clinical practice we propose a semiological approach based on measurement of muscle performance, mass and also level of physical activity, as a feasible way to determine the biologic reserve. This evidence shows us that the evaluation of muscle mass and performance, provides important prognostic information because the deterioration of these variables is associated with poor clinical outcomes in older adults followed up in multiple cohorts. Conclusions: Low activity is a mechanism and at the same time part of the frailty syndrome. The determination of biologic reserve is important because it allows the prognostic stratification of the patient and constitutes an opportunity for intervention. The clinician should be aware of the clinical tools that evaluate muscular system and level of physical activity, because they place us closer to the knowledge of health status.

    Citation: Maximiliano Smietniansky, Bruno R. Boietti, Mariela A. Cal, María E. Riggi, Giselle P.Fuccile, Luis A. Camera, Gabriel D. Waisman. Impact of Physical Activity on Frailty Status and How to Start a Semiological Approach to Muscular System[J]. AIMS Medical Science, 2016, 3(1): 52-60. doi: 10.3934/medsci.2016.1.52

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  • Introduction: The world population is aging, and this demographic fact is associated with an increased prevalence of sedentary lifestyles, sarcopenia and frailty; all of them with impact on health status. Biologic reserve determination in the elderly with comorbidity poses a challenge for medical activities. Frailty is an increasingly used concept in the geriatric medicine literature, which refers to an impairment in biologic reserve. There is a close and multidirectional relationship between physical activity, the muscular system function, and a fit status; decline in this dimensions is associated with poor outcomes. The aim of this article is to make a narrative review on the relationship between physical activity, sarcopenia and frailty syndrome. Results: The low level of physical activity, sarcopenia and frailty, are important predictors for development of disability, poor quality of life, falls, hospitalizations and all causes mortality. For clinical practice we propose a semiological approach based on measurement of muscle performance, mass and also level of physical activity, as a feasible way to determine the biologic reserve. This evidence shows us that the evaluation of muscle mass and performance, provides important prognostic information because the deterioration of these variables is associated with poor clinical outcomes in older adults followed up in multiple cohorts. Conclusions: Low activity is a mechanism and at the same time part of the frailty syndrome. The determination of biologic reserve is important because it allows the prognostic stratification of the patient and constitutes an opportunity for intervention. The clinician should be aware of the clinical tools that evaluate muscular system and level of physical activity, because they place us closer to the knowledge of health status.



    The brain function of people will be impaired after an extended period of drug abuse across a diverse variety. The classification accuracy of the eight encephalic regions (ERs) in the left and right hemispheres of the prefrontal lobe was analyzed on the basis of the fNIRS data acquired to identify the differences, if any. Statistical analysis was then performed on the eight ERs to find out which of them stand out in drug abusers. The study Innovations: 1) Drug abusers were classified; 2) The differences in classification accuracy were identified by classifying the drug abusers in conjunction with the ERs via CNN; 3) ERs with discernible distinctions in the drug abusers were identified through statistical analysis on the eight ERs in the left and right hemispheres of the prefrontal lobe.

    In recent years, near-infrared research is still a new field, and its advantages are gradually recognized by researchers [1]. NIRS in optical brain imaging is a spectral measurement method based on scalp detection, which measures the hemodynamic function of brain tissue using optical injection and detection points, and can record blood-oxygen level [2,3]. Compared with electroencephalography (EEG), a novel mode of brain functional imaging, it has the advantages of convenient wearing, high anti-interference ability and portability [4]. In human body, oxyhemoglobin (HbO2) and deoxyhemoglobin (Hbb) have specific absorption for near-infrared light at 700–900 nm. However, other biological tissues in the brain are relatively transparent in this wavelength range. Therefore, the changes in near-infrared light intensity at 760 and 850 nm emitted into the brain were measured, and the indirect changes in brain functional activity were based on the hemodynamic data transformed according to the Beer-Lambert law [5].

    Song et al, using fNIRS to extract oxy-Hb signals from schizophrenia patients and healthy people to construct a prefrontal brain network, and extract features from it to classify schizophrenia patients and healthy people, with a total accuracy rate of 85.5% [6]. Hu et al. propose a hybrid, multi-dimensional fusion structure of spatial and temporal segmentation model for the automated detection of thermography defects. In the model, creatively designed attention blocks the resources for local interaction along neighboring pixels, allowing for an adaptive recalibration of the feature maps. The performance of the two classifications is improved [7]. Kim et al. used NIRS technology to study the relationship between walking speed and blood oxygen activation in brain regions [8]. The proposed network of Koh et al. addresses the need in deep learning to match the data function of a time series with an appropriate network structure. This improves the classification accuracy of EEG and human activity signals [9]. Holtzer researched that changes in walking step length lead to activation of the prefrontal cortex, while Caliandro found that when the walking step length increases, the blood oxygen concentration of the lateral frontal cortex also shows an increasing trend [10,11]. Rodriguez-Rodriguez et al., in the process of monitoring type 1 diabetes mellitus (DM1), creatively used machine learning technology, developed six-feature selection techniques and four predictive algorithms, obtaining the best average performance and the best algorithm classification accuracy [12]. Li et al. calculated the normal people and schizophrenia patients in the 60 s task state [13]. Hennrich et al. collected human near-infrared signals and compared the classification performance of deep neural networks (DNN) for three mental tasks [14]. Abibullaev et al. used DNN to classify four mental tasks with an accuracy rate of 94% [15].

    fNIRS is used in the rehabilitation of stroke patients with motor imaging therapy, which can better monitor the changes in the treatment process [16]. Akiyama et al., using fNIRS to study the bilateral frontal cortex of depression patients [17]. fNIRS monitors the neonatal brain development stage, and its cerebral oxygen metabolism and hemodynamic characteristics are significantly different from those of adults [18].

    fNIRS is mainly aimed at evaluating and imaging the degree of brain damage in drug addicts, and detecting differences in the activation of the forehead brain area of people with different degree of addiction and Long-term methamphetamine users mid-near infrared detection showed abnormal activation of the prefrontal cortex, orbital frontal cortex, and the anterior cingulate gyrus [19,20]. Now fNIRS has been applied in many fields, such as the research of brain development, the research of perception and cognition, the research of motor control, the research of mental illness, the research of stroke and brain injury [21,22,23,24].

    According to the demographic scale, oral statement and medical examination, 30 drug addicts were selected. According to the experimental paradigm containing resting state and drug addiction induction, the near-infrared hemoglobin concentration data was collected. There are 30 subjects in total, classified into three classify. and Based on the CNN model, classification is performed.

    Study participant criteria: 1) Meet the diagnostic criteria for disorders caused by DSM-5 psychoactive substances; 2) Patients within six months of a withdrawal period; 3) Junior high school education and above; 4) Age 18–41 years; 5) Voluntary study participation and willingness to sign the informed consent form. Exclusion criteria: 1) Severe cognitive dysfunction, inability to cooperate and complete project-related assessment and testing; 2) Patients with severe physical diseases; 3) Patients with severe psychotic symptoms; 4) Current participation in other psychological interventions and treatments; 5) Current abuse of other substances that affect mental activities (except nicotine). The study was following with the declaration of Helsinki and was approved by the Ethics Committee of Shanghai University (Approval No. ECSHU2020-071).

    According to the demographic scale prepared in the early stage, data of 30 subjects (all men), such as drug use type, drug history, average drug dosage, and drug use frequency, were collected and recorded. Moreover, combining these data with personal health information collected from hospital records and experts' discussion and suggestions, three types of drugs were finally screened out, including methamphetamine, heroin, and mixed drugs, where ten subjects each were taking methamphetamine, heroin, and mixed drugs. Table 1 non-sensitive information of participants. METH: means Methamphetamine.

    Table 1.  Non-sensitive information of participants.
    N 30
    Sex (M/F) Male
    Age range (Year) 19–41
    Years of education 10 ± 2.72
    Years of drug abuse 8.2 ± 4.74
    Drug abuse per week: Most people 3–5 times a week.
    withdrawals 1.4 ± 0.98
    Reasons for taking drugs decompression needs; sex; emotion; curiosity; emotional frustration
    Subject No. 1 2 3 4 5 6 7 8 9 10
    Age: Year 41 28 25 35 35 39 29 35 33 32
    Type of drug METH METH METH METH METH METH METH METH METH METH
    Drug history 12 9 8 9 17 12 11 7 7 12
    Subject No. 11 12 13 14 15 16 17 18 19 20
    Age: Year 37 31 38 26 32 29 37 26 38 32
    Type of drug Heroin Heroin Heroin Heroin Heroin Heroin Heroin Heroin Heroin Heroin
    Drug history 14 6 13 8 4 5 12 13 17 17
    Subject No. 21 22 23 24 25 26 27 28 29 30
    Age: Year 37 31 31 24 40 34 35 40 39 36
    Type of drug Heroin, Cannabis, LSD, MDMA, Molly, Magu Pethidine hydrochloride, heroin, MDMA, ketamine, METH Cocaine, MDMA, Molly, ketamine, LSD, cannabis, Cannabis, Cocaine, LSD, trimethoprim, MDMA, Molly Heroin, Meth, MDMA METH, heroin, ketamine, MDMA METH, heroin, pethidine hydrochloride Heroin, METH, ketamine, MDMA, cannabis Heroin, METH, MDMA, ketamine, pethidine hydrochloride Heroin, METH, MDMA, ketamine, cannabis
    Drug history 16 11 7 6 19 13 11 20 20 19

     | Show Table
    DownLoad: CSV

    NIRSIT (OBELAB, Seoul, Korea) and a light source with dual wavelength vertical-cavity surface-emitting laser were used with the following technical spectrum: continuous wave, 780 nm and 850 nm; spatial resolution, 4 × 4 mm2; time resolution, 8.13 Hz; number of light points, 24; number of detection points, 32; and detection depth, 0.2–1.8 cm. The NIRS system used in the experiment allowed measurement of signals from four Source-Detector separations (15, 21.2, 30 and 33.5 mm) and hemodynamic reaction changes at different depths [25,26]. It is a functional NIRS device with 204 channels. Figure 1 NIRSIT wearing method in the experiment.

    Figure 1.  NIRSIT wearing method in the experiment.

    The NIRSIT channel and functional area are shown in Figure 3. The four advanced functional areas detected through the forehead near-infrared device are as follows: the dorsolateral prefrontal cortex (DLPFC), ventrolateral prefrontal cortex (VLPFC), frontopolar prefrontal cortex, and orbital frontal cortex (OFC). Regarding specific channel distribution, the right DLPFC has 1, 2, 3, 5, 6, 11, 17 and 18 channels. The left dorsolateral prefrontal lobe has 19, 20, 33, 34, 35, 38, 39 and 43 channels. The VLPFC of the left and right hemispheres have 4, 9, 10, 40, 44 and 45 channels. The left and right OFC have 14, 15, 16, 29, 30, 31, 32, 46, 47 and 48 channels. The frontopolar prefrontal cortex electrode arrangement has 7, 8, 12, 13, 21, 22, 23, 24, 25, 26, 27, 28, 36, 37, 41 and 42 channels.

    Figure 2.  NIRSTI channel and functional area division.
    Figure 3.  The example of drug pictures.

    When light passes through a uniform, non-scattering medium, only the absorption of photons by the medium is considered. According to Beer-Lambert law, the attenuation of light intensity is expressed as:

    $OD = log\frac{I}{{{I_0}}} = - \varepsilon \left( \lambda \right)cd\lg e$ (1)

    Among them, ${I_0}$is the incident light intensity, $I$ is the output light intensity, $\varepsilon \left(\lambda \right)$ is the extinction coefficient of the substance at the wavelength $\lambda $, which is determined by the absorbing medium and the wavelength of the light, $c$ is the medium concentration, and the depth L of the penetration medium. Define the absorption coefficient as ${\mu _a}$:

    ${\mu _a}(\lambda ) = \varepsilon \left( \lambda \right)c$ (2)

    The total absorption coefficient in the medium can be expressed as the linear superposition of the absorption coefficient of each medium:

    ${\mu _a}(\lambda ) = \sum\limits_i^N {{\varepsilon _i}} \left( \lambda \right){c_i}$ (3)

    The optical density can be expressed as:

    $OD = log\frac{I}{{{I_0}}} = \sum\limits_i^N {{\varepsilon _i}} \left( \lambda \right){c_i}L$ (4)

    The absorbance OD represents the degree of light attenuation after passing through the medium, which is related to the absorption coefficient ${\mu _a}$ of the medium, depth L of the penetration medium, and wavelength λ of the irradiated light. The available formula is as follows:

    $OD = {\mu _a}(\lambda ) \cdot L$ (5)

    Among them, the absorption coefficient ${\mu _a}$ can be expressed as the product of the chromophore concentration c and its extinction coefficient ε. Considering the scattering problem, a differential path factor "DPF (λ)" is generally introduced, so it can be further expressed as follows:

    $OD = c \cdot \varepsilon (\lambda ) \cdot L \cdot DPF(\lambda )$ (6)

    In the near-infrared band from 650 to 1000 nm, the main absorber of photons is hemoglobin. Although other chromophores also absorb light in this range, their contribution is assumed to be constant so that the change in the measured absorption signal over time can be attributed only to hemoglobin, and it can be expressed as follows:

    $\Delta OD(\lambda ) = (\Delta [Hbo]{\varepsilon _{Hbo}}(\lambda ) + \Delta [Hbb]{\varepsilon _{Hbb}}(\lambda )) \cdot L \cdot DPF(\lambda )$ (7)

    In the formula, [Hbo] and [Hbb] represent the concentrations of oxyhemoglobin and deoxyhemoglobin, respectively. Changes in the concentrations of oxyhemoglobin and deoxyhemoglobin can be obtained by deformation:

    $\Delta [Hbo] = \frac{{{\varepsilon _{Hbb}}({\lambda _1})\frac{{\Delta OD({\lambda _2})}}{{DPF({\lambda _2})}} - {\varepsilon _{Hbb}}({\lambda _2})\frac{{\Delta OD({\lambda _1})}}{{DPF({\lambda _1})}}}}{{({\varepsilon _{Hbb}}({\lambda _1}) \cdot {\varepsilon _{Hbo}}({\lambda _2}) - {\varepsilon _{Hbb}}({\lambda _2}) \cdot {\varepsilon _{Hbo}}({\lambda _1})) \cdot L}}$ (8)
    $\Delta [Hbb] = \frac{{{\varepsilon _{Hbo}}({\lambda _2})\frac{{\Delta OD({\lambda _1})}}{{DPF({\lambda _1})}} - {\varepsilon _{Hbo}}({\lambda _1})\frac{{\Delta OD({\lambda _2})}}{{DPF({\lambda _2})}}}}{{({\varepsilon _{Hbb}}({\lambda _1}) \cdot {\varepsilon _{Hbo}}({\lambda _2}) - {\varepsilon _{Hbb}}({\lambda _2}) \cdot {\varepsilon _{Hbo}}({\lambda _1})) \cdot L}}$ (9)

    We used E-prime software package (Psychology Software Tools, Pittsburgh, PA) to write the experimental paradigm, with each picture numbered. The experimental paradigm consisted of three stages.

    Figures 3 and 4, are examples of drug abuse-related images and neutral images used in the experimental paradigm. Figure 5 The whole process of experimental paradigm. P means: drug picture; N means: Neutral Picture;

    Figure 4.  The example of neutral pictures.
    Figure 5.  The whole experimental structure.

    The first stage of the experiment, which lasted for 10 minutes, involved the participants closing their eyes for five minutes and then leaving their eyes open for five minutes.

    The second stage of the experiment, which lasted for six minutes, included the drug and neutral pictures. Each time block lasted for 10 seconds, for a total of 16 pictures, which were each displayed for 0.6 seconds. At the beginning, the first four pictures contained two drug images randomly displayed in a group, and the remaining 12 neutral images were displayed randomly. After a block had ended, a 4-second interval picture was shown, with a white background and a black cross.

    The third stage of the experiment, which lasted for 4.6 minutes, a completely neutral image was shown. Each time block lasted for 10 seconds and a total of 16 pictures were shown. The picture display time was 0.6 seconds, with a 4-second interval picture shown between each block.

    Methamphetamine easily causes intense excitement, which is difficult to eradicate after addiction [27,28].

    Heroin is a psychoanaesthetic drug. Once a person becomes addicted, their physiological reaction is intense, and they have a compulsion to seek medication [29,30].

    "Mixed drug abusers" refers to drug users who attempt to mix two or three drugs at a time. A major feature of mixed drug users is that they are the first to be exposed to new drugs. Mixed drugs have strong psychedelic properties, which causes the body to produce neurochemicals and form a dependence on them [31,32,33].

    Data on a total of 30 classified drug users were collected, each drug user containing 56 trials. Each trial corresponded to the channels of near-infrared data 0.625 seconds after the drug image appears. The whole CNN network has 20 layers, including 24 subjects in the training data, 3 in the validation data, and 3 in the testing data. Figure 6, CNN classification model of different types of drug abuse. The CNN model parameter are shown in Table 2.

    Figure 6.  CNN classification model of different types of drug abuse.
    Table 2.  CNN parameters.
    Layer (type) Output Shape Parameter #
    conv2d (Conv2D) (None, 5, 8, 32) 96
    activation (Activation) (None, 5, 8, 32) 0
    average_pooling2d (None, 5, 4, 32) 0
    conv2d_1 (Conv2D) (None, 5, 4, 16) 2064
    activation_1 (Activation) (None, 5, 4, 16) 0
    average_pooling2d_1 (None, 5, 3, 16) 0
    conv2d_2 (Conv2D) (None, 5, 3, 32) 1056
    activation_2 (Activation) (None, 5, 3, 32) 0
    average_pooling2d_2 (None, 5, 2, 32) 0
    conv2d_3 (Conv2D) (None, 5, 2, 32) 2080
    activation_3 (Activation) (None, 5, 2, 32) 0
    average_pooling2d_3 (None, 5, 1, 32) 0
    flatten (Flatten) (None, 160) 0
    dense1 (Dense) (None, 160) 25760
    dropout (Dropout) (None, 160) 0
    Dense2 (Dense) (None, 160) 25760
    dropout_1 (Dropout) (None, 160) 0
    dense3 (Dense) (None, 160) 25760
    dropout_2 (Dropout) (None, 160) 0
    dense4 (Dense) (None, 4) 644

     | Show Table
    DownLoad: CSV

    NIRS networks are designed with Butterworth filters. The expression of n-order Butterworth filter is:

    $ {\left|\boldsymbol{H}\left(\boldsymbol{f}\right)\right|}^{\bf 2} = \frac{\bf 1}{{\bf 1}+{\left(\frac{\boldsymbol{f}}{{\boldsymbol{f}}_{\boldsymbol{c}}}\right)}^{{\bf 2}\boldsymbol{n}}} = \frac{{\bf 1}}{{\bf 1}+{\bf{ϵ}}^{{\bf 2}}{\left(\frac{\boldsymbol{f}}{{\boldsymbol{f}}_{\boldsymbol{p}}}\right)}^{{\bf 2}\boldsymbol{n}}} $ (10)

    where n is the order, $ {\boldsymbol{f}}_{\boldsymbol{c}} $ is the cutoff frequency, and $ {\boldsymbol{f}}_{\boldsymbol{p}} $ is the passband edge frequency.

    Convolutional layers are the core of convolutional neural networks. Its main role is to extract features from the input data. The calculation form is as follows:

    $ {x}_{j}^{l} = f\left({\sum }_{i\in {M}_{j}}{x}_{i}^{l-1}\cdot {k}_{ij}^{l}+{b}_{j}^{l}\right) $ (11)

    $ {x}_{j}^{l} $ is the $ j $th feature of the layer $ l $.$ {k}_{ij}^{l} $ is the $ j $th feature of the layer $ l $ and the $ i $th feature of the layer $ l-1 $. $ {b}_{j}^{l} $ is a bias parameter, $ f(•) $ is the activation function.

    The calculation form is as follows:

    $ {x}_{j}^{l} = f\left({\mathrm{\beta }}_{1}^{l}\backslash down\left({x}_{j}^{l-1}\right)+{b}_{j}^{l}\right) $ (12)

    $ {x}_{j}^{l} $ is the $ j $th feature of the layer $ l $.$ {\beta }_{1}^{l} $ is the Subsampling coefficient.$ {b}_{j}^{l} $ is the bias parameter, $ down(•) $ is a sub-sampling function, $ f(•) $ is the activation function.

    The specific implementation process is as follows:

    Input: Values of $ \mathrm{x} $ over a mini-batch:$ B=\left\{{x}_{1}\dots {x}_{m}\right\}; $
    Parameters to be learned:$ \gamma, \beta $
    Output: $ \left\{{y}_{i}=B{N}_{\mathrm{\gamma }, \mathrm{\beta }}\left({x}_{i}\right)\right\} $
    1. Calculate the mean of each mini-batch:
    $ {\mu }_{B}=\frac{1}{m}{\sum }_{i=1}^{m}{x}_{i} $
    2. Calculate the variance of each mini-batch:
    $ {\mathrm{\sigma }}_{\mathcal{B}}^{2}\leftarrow \frac{1}{m}{\sum }_{i=1}^{m}{\left({x}_{i}-{\mathtt{μ }}_{\mathcal{B}}\right)}^{2} $
    3. Normalize the data:
    $ {\widehat{x}}_{i}=\frac{{x}_{i}-{\mu }_{B}}{\sqrt{{\sigma }_{B}^{2}+\varepsilon }} $
    4. Scale and shift:
    $ {y}_{i}=\gamma \widehat{{x}_{i}}+\beta \equiv B{N}_{\mathrm{\gamma }\mathrm{\beta }}\left({x}_{i}\right) $

     | Show Table
    DownLoad: CSV

    In this paper, the activation function uses a modified linear unit (ReLU), and the formula is as follows:

    $ f\left(x\right) = \mathrm{max}\left(0, x\right) $ (13)

    The calculation formula is as follows:

    $ {h}_{w, b}\left(x\right) = \mathrm{\theta }({w}^{\text{T}}x+b) $ (14)

    $ {h}_{w, b}\left(x\right) $ is the output value of the neuron.$ x $ is the input feature vector of the neuron.$ w $ is the weight.$ b $ is the bias parameter $ \mathrm{\theta }(\bullet) $ is the activation function.

    The softmax function formula is as follows:

    $ {z}_{i} = \mathrm{Softmax}\left({o}_{i}\right) = \frac{\mathrm{exp}\left({o}_{i}\right)}{{\sum }_{c}\mathrm{exp}\left({o}_{c}\right)} $ (15)

    $ {o}_{i} $ is the value of the output neuron corresponding to the Ith category

    Under the same CNN network structure and parameters, there are DLPFC, VLPFC, FPC and OFC prefrontal cortical regions in the left and right hemispheres of the brain. The average accuracy of 10 times obtained is shown in the Table 3.

    Table 3.  Average accuracy.
    Prefrontal cortex Channel Accuracy (%)
    Left-DLPFC 1, 2, 3, 17, 18, 5, 6, 11 51–61%
    Right-DLPFC 19, 20, 33, 34, 35, 38, 39, 43 56–72%
    Left-VLPFC 4, 9, 10 50–60%
    Right-VLPFC 40, 44, 45 40–50%
    Left-FPC 7, 8, 21, 22, 12, 13, 25, 26 55–70%
    Right-FPC 23, 24, 36, 37, 27, 28, 41, 42 50–60%
    Left-OFC 14, 15 16, 29, 30 50–62%
    Right-OFC 31, 32, 46, 47, 48 49–64%
    ALL-PFC 1, 2, 3, 17, 18, 5, 6, 11, 19, 20, 33, 34, 35, 38, 39, 43, 4, 9, 10, 40, 44, 45, 7, 8, 21, 22, 12, 13, 25, 26, 23, 24, 36, 37, 27, 28, 41, 42, 14, 15, 16, 29, 30, 31, 32, , 46, 47, 48 70–77%

     | Show Table
    DownLoad: CSV

    In this study, the accuracy rates of eight areas of the prefrontal cortex and of the entire brain were determined. Herein, the accuracy rates of all channels in terms of true-positive, true-negative, false-positive, and false-negative results are given as examples, with methamphetamine abusers labeled as 0, heroin abusers as 1, and mixed abusers as 2. Among the three categories of participants, the accuracy rate of identifying methamphetamine abuse is lower than that of heroin and mixed drugs. Further adjustments to the model can increase the uniformity of the accuracy rate. Figure 7, Confusion matrix of three types of drug abusers.

    Figure 7.  Confusion matrix of three types of drug abusers.

    According to the unified CNN framework, there are 8 functional areas in the prefrontal lobe of the brain, and the correct rate statistics are shown in Figure 8. According to the statistical results, the following conclusions are drawn that the accuracy rate obtained in Left-DLPFC is lower than the Right-DLPFC prefrontal cortex. However, In VLPFC, FPC, OFC functional areas, the accuracy of the left hemisphere of the brain is higher than that of the right hemisphere.

    Figure 8.  The accuracy of the forehead area.

    Heroin, methamphetamine, and mixed drug abusers, through one-way ANOVA analysis revealed three types of personnel differences. The analysis results of Table 4 are as follows: Right-VLPFC, Right-OFC, there are significant differences between the three types of personnel. The differences in other functional areas are not very obvious.

    Table 4.  statistical analysis of drug abusers in different functional areas.
    Heroin addicts Meth addicts Mixed drug addicts Left-DLPFC ANOVA summary F P-value R- square (P < 0.05)
    1.467 0.2327 0.01223 No
    ANOVA table SS DF MS F (DFn, DFd) P value
    Treatment (between columns) 0.001373 2 0.0006866 F (2,237) = 1.467 P = 0.2327
    Residual (within columns) 0.1109 237 0.0004680
    Total 0.1123 239
    Right-DLPFC ANOVA summary F P-value R- square (P < 0.05)
    2.794 0.0660 0.02267 No
    ANOVA table SS DF MS F (DFn, DFd) P value
    Treatment (between columns) 0.001266 2 0.0006332 F (2,237) = 2.749 P = 0.0660
    Residual (within columns) 0.05459 237 0.0002303 0.05459
    Total 0.05586 239
    Left-VLPFC ANOVA summary F P-value R- square (P < 0.05)
    0.2203 0.8032 0.01038 No
    ANOVA table SS DF MS F (DFn, DFd) P value
    Treatment (between columns) 0.001820 2 0.0009100 F (2, 42) = 0.2203 P = 0.8032
    Residual (within columns) 0.1735 42 0.004130
    Total 0.1753 44
    Right-VLPFC ANOVA summary F P-value R- square (P < 0.05)
    4.068 0.0243 0.1623 Yes
    ANOVA table SS DF MS F (DFn, DFd) P value
    Treatment (between columns) 0.000564 2 0.0002820 F (2, 42) = 4.068 P = 0.0243
    Residual (within columns) 0.002912 42 6.933e-005
    Total 0.003476 44
    Left-FPC ANOVA summary F P-value R- square (P < 0.05)
    1.492 0.2293 0.02486 No
    ANOVA table SS DF MS F (DFn, DFd) P value
    Treatment (between columns) 0.001555 2 0.0007773 F (2,117) = 1.492 P = 0.2293
    Residual (within columns) 0.06097 117 0.0005211
    Total 0.06252 119
    Right-FPC ANOVA summary F P-value R- square (P < 0.05)
    2.762 0.0657 0.02839 No
    ANOVA table SS DF MS F (DFn, DFd) P value
    Treatment (between columns) 0.000312 2 0.0001562 F (2,189) = 2.762 P = 0.0657
    Residual (within columns) 0.01069 189 5.655e-005
    Total 0.01100 191
    Left-OFC ANOVA summary F P-value R- square (P < 0.05)
    1.422 0.2446 0.01879 No
    ANOVA table SS DF MS F (DFn, DFd) P value
    Treatment (between columns) 0.000153 2 7.679e-005 F (2,147) = 1.422 P = 0.2446
    Residual (within columns) 0.007941 147 5.402e-005
    Total 0.008094 149
    Right-OFC ANOVA summary F P-value R- square (P < 0.05)
    6.930 0.0013 0.08780 Yes
    ANOVA table SS DF MS F (DFn, DFd) P value
    Treatment (between columns) 0.000685 2 0.0003425 F (2,144) = 6.930 P = 0.0013
    Residual (within columns) 0.007118 144 4.943e-005
    Total 0.007803 146

     | Show Table
    DownLoad: CSV

    The following results can be obtained:

    1) Long-term drug abuse of drug users has caused the function of the brain to become stronger or weaker.

    2) Long-term drug abuse by drug users on Right-VLPFC and Right-OFC can infer the functional damage of the cortical area.

    Due to the different pathogenic mechanisms of drugs, drug users who abuse different types of drugs suffer from different brain damages. In this paper, the blood oxygen levels of 30 drug users were obtained by high-density functional near-infrared spectroscopy. The eight Brodmann areas and the entire prefrontal area of the three types of individuals were identified and classified by the designed CNN to obtain the final results: the 3-class accuracy was lower on the left side than on the right in the DLPFC, while it was higher on the left than on the right in the VLPFC, FPC, and OFC. Statistical analysis on the eight functional areas showed significant differences in the right VLPFC and right OFC, and preliminarily predictions were for the brain damages caused by abusing different drugs.

    The authors thank the Shanghai Drug Rehabilitation Administration Bureau and Shanghai Qing Dong Drug Rehabilitation Center for their support, and all the people who contribute to the writing of the article. This project was supported by Key Research & Development Project of National Science and Technique Ministry of China (No. 2018YFC0807405, No. 2018YFC1312903), National Natural Science Foundation of China (No. 61976133). Defense Industrial Technology Development Program (JCKY2019413D002) and the Key Research and Development Project of Shandong (2019JZZY021010).

    The authors declare that they have no conflict of interest.

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