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Brief report Special Issues

Relationships between employment status with self-perceived mental and physical health in Canada

  • Received: 22 January 2024 Revised: 22 February 2024 Accepted: 27 February 2024 Published: 29 February 2024
  • Background 

    The annual cost of mental illnesses in Canada is estimated to be $50 billion. Research from other countries have suggested that employment status is associated with mental and physical health. Within the Canadian context, there is a dearth of research on the relationship between employment and mental health.

    Objective 

    To explore the relationships between age, gender, income, and employment status on mental and physical health.

    Methods 

    The 2021 Canadian Digital Health Survey dataset was used for this study. Data records, which included responses for the questions on age, gender, income, employment status, mental, and physical health, were used in the analysis. Ordinal logistics regression was applied to investigate the associations that may exist between mental and physical health with the various sociodemographic factors. Descriptive statistics were also provided for the data.

    Results 

    The total sample size included in the analysis was 10,630. When compared to respondents who had full-time employment, those who were unemployed were more likely to have lower self-perceived mental health (OR: 1.91; 95% CI: 1.55–2.34). Retired respondents were less likely to have worse mental health than respondents who were employed full-time (OR: 0.78; 95% CI: 0.68–0.90). Self-perceived physical health was more likely to be lower for those who were unemployed (OR: 1.74; 95% CI: 1.41–2.14) or retired (OR: 1.28; 95% CI: 1.12–1.48) when compared to respondents employed full-time. The likelihood of worsening mental and physical health was also found to be associated with age, gender, and income.

    Conclusion 

    Our findings support the evidence that different factors contribute to worsening mental and physical health. Full-time employment may confer some protective effects or attributes leading to an increased likelihood of having improved mental health compared to those who are unemployed. Understanding the complex relationships on how various factors impact mental health will help better inform policymakers, clinicians, and other stakeholders on how to allocate its limited resources.

    Citation: Anson Kwok Choi Li, Behdin Nowrouzi-Kia. Relationships between employment status with self-perceived mental and physical health in Canada[J]. AIMS Public Health, 2024, 11(1): 236-257. doi: 10.3934/publichealth.2024012

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  • Background 

    The annual cost of mental illnesses in Canada is estimated to be $50 billion. Research from other countries have suggested that employment status is associated with mental and physical health. Within the Canadian context, there is a dearth of research on the relationship between employment and mental health.

    Objective 

    To explore the relationships between age, gender, income, and employment status on mental and physical health.

    Methods 

    The 2021 Canadian Digital Health Survey dataset was used for this study. Data records, which included responses for the questions on age, gender, income, employment status, mental, and physical health, were used in the analysis. Ordinal logistics regression was applied to investigate the associations that may exist between mental and physical health with the various sociodemographic factors. Descriptive statistics were also provided for the data.

    Results 

    The total sample size included in the analysis was 10,630. When compared to respondents who had full-time employment, those who were unemployed were more likely to have lower self-perceived mental health (OR: 1.91; 95% CI: 1.55–2.34). Retired respondents were less likely to have worse mental health than respondents who were employed full-time (OR: 0.78; 95% CI: 0.68–0.90). Self-perceived physical health was more likely to be lower for those who were unemployed (OR: 1.74; 95% CI: 1.41–2.14) or retired (OR: 1.28; 95% CI: 1.12–1.48) when compared to respondents employed full-time. The likelihood of worsening mental and physical health was also found to be associated with age, gender, and income.

    Conclusion 

    Our findings support the evidence that different factors contribute to worsening mental and physical health. Full-time employment may confer some protective effects or attributes leading to an increased likelihood of having improved mental health compared to those who are unemployed. Understanding the complex relationships on how various factors impact mental health will help better inform policymakers, clinicians, and other stakeholders on how to allocate its limited resources.



    Free-surface flow over a submerged obstacles is one of the well-known classical problem in fluid mechanics. Many researchers have investigated free surface flows over an obstacle for different bottoms topography, for examples, Forbes and Schwartz [13] used the boundary integral method to find fully non-linear solutions of subcritical and supercritical flows over a semi-circular obstacle. Supercritical and critical flows over a submerged triangular obstacle were investigated by Dias and Vanden-Broeck [11]. They employed a series truncation methods to calculate the solutions. Abd-el-Malek and Hanna [1] studied flow over a triangular obstacle by using the Hilbert method with gravity effect. When the fluid is subjected to the interaction of gravity and surface tension, in this case, the problem is generally difficult to solve. Forbes [12] was among the first to propose numerical solutions of non-linear flows over a semi-circular obstruction under the effect of gravity and surface tension. Later, many authors have studied this problem, for example, Grandison [14], Vanden-Broeck [24]. In the case of flows over two obstacles, Pratt [23] investigated this problem experimentally and theoretically using weakly non-linear analysis. Later, Belward [3] computed numerical solutions of a critical flow for which the hydraulic fall occurred at the leftmost obstacle with downstream supercritical flow. Recently, Binder, Vanden-Broeck and Dias [9] showed that there exist two types of solution in subcritical flow regime, and one type in supercritical flow regime. This paper is concerned with the numerical calculations of flow of finite depth over a successive obstacles. The purpose of this work is to examine further flows with many obstacles in order to classify the possible solutions. The effects of surface tension and gravity are included in the boundary conditions, the problem is solved numerically by using the boundary integral equation methods. These methods are based on a reformulation of the problem as a system of non-linear integro-differential equations for the unknown quantities on the free surface. These equations are then discretized and the resultant non-linear algebraic equations is solved by iteration. Such boundary integral equation methods have been used extensively by many researchers [3,4,6,7,15,17] and others. It is assumed that there is uniform flow far upstream where the flow approaches a uniform stream with constant velocity U and depth H (see Figure 1). The problem is characterized by the two parameters the Froude number Fr defined by

    Fr=UgH (1.1)

    and the inverse Weber number δ where

    δ=TρU2H (1.2)

    Here T is the surface tension, g is the gravity and ρ is the fluid density. When Fr<1, the flow is called subcritical and for Fr>1 the flow far upstream is called supercritical. In this work, we calculate waveless solutions for both supercritical and subcritical flows by introducing the effects of surface tension.

    Figure 1.  Sketch of the flows over a successive obstacles in the physical plane z=x+iy.

    Formulation of the problem and numerical procedure are given in section 2 and section 3 respectively. In section 4 we discuss the numerical results of free surface flows over a successive triangular obstacles with different angles γi, i=1,...,m2 and for various values of the two parameters Fr and δ. Solution diagrams for all flow regimes are presented.

    We consider steady two-dimensional potential free surface flows past a submerged obstacles at the bottom of a channel (see Figure 1). The flow is assumed to be inviscid and incompressible. Fluid domain is bounded below by a horizontal rigid wall A0Am and the successive obstructions forming the angles γi, i=1,...,m2 with the horizontal, where 0<|γi|<π2, and above by the free surface EF. Let us introduce Cartesian coordinates with the x axis along the bottom and the y axis directed vertically upwards, gravity g is acting in the negative ydirection. Let's introduce the velocity potential ϕ(x,y) and the stream function ψ(x,y) by defining the complex potential function f as

    f(x,y)=ϕ(x,y)+iψ(x,y) (2.1)

    The complex velocity w can be written as

    w=dfdz=uiv (2.2)

    Here u and v are velocity components in the x and y directions, and z=x+iy. For convenience, we define dimensionless variables by taking H as the reference length and U as the reference velocity. Without loss of generality, we choose ψ=0 on the free surface EF. By the choice of our dimensionless variables, we have ψ=1 on the bottom A0Am and ϕ=0 at the point Am2 (see Figure 2).

    Figure 2.  Sketch of the flow in the potential f-plane f=ϕ+iψ.

    The problem is formulated in terms of the velocity potential ϕ(x,y). This function satisfies Laplace's equation

    Δϕ=0    in the fluid domain

    The Bernoulli's equation on the free surface EF can be written

    12(u2+v2)+δK+1Fr2(y1)=12. (2.3)

    Here K is curvature of the free surface, Fr and δ are defined in (1.1) and (1.2) respectively.

    The kinematic boundary conditions in f-plane are given by

    {v=0 on ψ=1 and <ϕ<ϕA1 and ϕAm1<ϕ<+v=utan|γi| on ψ=1 and ϕAi<ϕ<ϕAi+1,i=1,...,m2   (2.4)

    Now we reformulate the problem as an integral equation. We define the function τiθ by

    w=uiv=eτiθ (2.5)

    and we map the flow domain onto the upper half of the ζplane by the transformation

    ζ=α+iβ=eπf=eπϕ(cosπψisinπψ). (2.6)

    The flow in the ζplane is shown in Figure 3. The curvature K of a streamline, in terms of θ, is given by

    K=eτ|θϕ|. (2.7)
    Figure 3.  The upper half ζplane ζ=α+iβ.

    Substituting (2.7) into (2.3), Bernoulli's equation becomes

    12e2τδeτ|θϕ|+1Fr2(y1)=12 on  EF. (2.8)

    We apply the Cauchy's integral formula to the function τiθ in the complex ζ-plane with a contour consisting of the αaxis and the semicircle of arbitrary large radius R in the upper half plane. After taking the real part and R+, we obtain

    τ(α0)=1π+θ(α)αα0dα. (2.9)

    Where τ(α0) and θ(α) denote the value of τ and θ on the free surface. The integral in (2.9) is a Cauchy principal value type.

    The kinematic boundary conditions (2.4) in ζ-plane become

    {θ=0for <α<αA1and αAm1<α<αAmθ=γifor αAi<α<αAi+1,i=1,...,m2θ= unknown  0<α<+   (2.10)

    By using (2.10), Eq (2.9) becomes :

    τ(α0)=1πi=m2i=1γilog|αAi+1α0αAiα0|1π+0θ(α)αα0dα. (2.11)

    Rewriting this equation in terms of ϕ by substituting α=eπϕ, α0=eπϕ0,

    this gives

    τ(ϕ0)=1πi=m2i=1γilog|eπϕAi+1+eπϕ0eπϕAi+eπϕ0|++θ(ϕ)eπϕeπϕeπϕ0dϕ. (2.12)

    Here τ(ϕ0)=τ(eπϕ0) and θ(ϕ)=θ(eπϕ). The Eq (2.8) is now rewritten in terms of τ and θ as

    12e2τ(ϕ0)δeτ(ϕ0)|θ(ϕ)ϕ|+1Fr2(y1)=12 on  EF. (2.13)

    Integrating the identity

    d(x+iy)df=w1. (2.14)

    We obtain the following parametric representation of the free surface EF

    x(ϕ)=ϕeτ(ϕ0)cosθ(ϕ0)dϕ0 for  <ϕ<+ (2.15)
    y(ϕ)=1+ϕeτ(ϕ0)sinθ(ϕ0)dϕ0 for <ϕ<+ (2.16)

    By substituting (2.16) into (2.13), an integro-differential equation is created and it is solved numerically.

    In this section, we describe numerical approach for the nonlinear problem derived in previous section. This numerical procedure has been successfully used by B. J. Binder [9], P. Guayjarernpanishk [15] and others for solving nonlinear integral equations. Firstly, the free surface must be truncated at ϕ1 and ϕN for the corresponding far upstream x, and far downstream x+, respectively. The truncated free surface is then discretized into N equally segments with

    ϕI=[(N1)2+(I1)]Δ,I=1,...,N,<ϕ<+ (3.1)

    and the unknown variables on the free surface are

    θI=θ(ϕI),I=1,...,N.

    Here Δ>0 is the mesh spacing. We evaluate the values τ (ϕ0) at the midpoints

    ϕM=ϕI+1+ϕI2,I=1,...,N1 (3.2)

    by applying the trapezoidal rule to the integral in (2.12) with summations over ϕI such that ϕ0 is the midpoints. We evaluate yI=y(ϕI) and xI=x(ϕI) by applying the Euler's method and by using (2.14). This yields

    {y1=1yI+1=yI+ΔeτMsinθM,I=1,...,N1

    and

    {x1=0xI+1=xI+ΔeτMcosθM,I=1,...,N1.

    Here θM=θI+1+θI2. We now satisfy (2.13) at the midpoints (3.2). This yields N non-linear algebraic equations for the N unknowns θI,I=1,...,N. The derivative, θϕ, at the mesh points (3.1), is approximated by a finite difference, whereby

    θϕ=θI+1θIΔ,I=1,...,N1.

    The system of N equations with N unknowns is solved by Newton's method.

    The numerical procedure of section 3 is used to compute solutions for free surface flows over a successive triangular obstacles. For simplicity, we assume that the triangles are isosceles forming the angles γi,i=1,...,m2 with the horizontal (see Figure 1). Also, we choose ϕAm2=0. Most of the calculations in this paper are obtained with N=401 and Δ=0.15. For a given values of ϕ at the points Ai,i=1,..,m1, we compute waveless solutions for various values of the angles γi, Froude number Fr and the inverse Weber number δ. We denote by L=|ϕAi+1ϕAi|,i=1,...,m2 which represents the length of the sides of the triangles. The problem is essentially characterized by four parameters; The Froude number Fr, the inverse of Weber δ, |γi| and L. In supercritical (Fr>1) or subcritical flow (Fr<1) and a fixed values of L=2.5 and |γi|=π4, the effect of surface tension on the shape of free surface, is shown in Figures 4 and 5. It should be noted that the free surface elevation increases when the inverse Weber number δ decreases. The Figures 6 and 7 show the effect of the Froude number Fr for fixed values of δ=0.5, |γi|=π6 and L=3. It can be seen that the elevation of the free surfaces increases as Froude number Fr increases. When the surface tension is neglected (δ=0) and Fr (without gravity) and for an arbitrary values of δ and γi; the problem has an exact solution that can be computed via the streamline method due to Kirchhoff [2], in this case, the elevation of free surfaces reaches its maximum. The effect of varying the length L, whilst γi, δ and Fr are fixed is shown in Figure 8. Figure 9 illustrates the effect of varying the angles γi where δ=0.7 and Fr=2 are fixed.

    Figure 4.  The shapes of free surface for Fr=,|γi|=π4,L=2.5 and various values of the inverse Weber number δ.
    Figure 5.  The shapes of free surface for Fr=0.8,L=2.5,|γi|=π4 and various values of the inverse Weber number δ.
    Figure 6.  The shapes of free surface for δ=0.5,L=3,|γi|=π6 and various values of the Froude number Fr.
    Figure 7.  The shapes of free surface for δ=0.5,L=3,|γi|=π6 and various values of the Froude number Fr.
    Figure 8.  The shapes of free surface for δ=1,Fr=1.5,ϕA6=0,|γi|=π4 and various values of the length L (L=2,L=2.5,L=3) (from top to bottom).
    Figure 9.  The shapes of free surface for δ=0.7,Fr=2,L=3 and various values of the angles γi where |γi|=π100,π18,6π45 (from top to bottom).

    In this paper, the problem of irrotational, two-dimensional free-surface flow over a successive obstacles has been presented. The fluid is assumed to be incompressible and inviscid. The fully non-linear problem is formulated by using a boundary integral equation technique. The numerical solutions are obtained, in the presence of surface tension and gravity. For supercritical flow (Fr>1), there is a three-parameters family of solutions depending on the height of obstacle, the inverse Weber number δ and the Froude number Fr which is similar to the case of subcritical flow (Fr<1). We have seen the effect of surface tension on free surface profiles for supercritical and subcritical flows. It noted that when the inverse Weber number decreases or the Froude number increases, the free surface elevation increases. The same observation is made when γi or L decreases the elevation of the free surface decreases and vice versa. The maximum free-surface elevation is obtained in the absence of the surface tension and gravity, in this case, the exact solution can be found via the hodograph transform due to Kirchhoff [2].

    The authors declare no conflicts of interest in this paper.


    Acknowledgments



    This study is not funded by any agency, and is conducted by the authors independently.

    Conflict of Interest



    Behdin Nowrouzi-Kia is an editorial board member for AIMS Public Health and was not involved in the editorial review or the decision to publish this article All authors declare that there are no competing interests.

    [1] CIHICanadians short on access to care for mental health and substance use. Available from: https://www.cihi.ca/en/taking-the-pulse-a-snapshot-of-canadian-health-care-2023/canadians-short-on-access-to-care-for
    [2] CAMHMental illness and addiction: Facts and statistics. Available from: https://www.camh.ca/en/driving-change/the-crisis-is-real/mental-health-statistics
    [3] Schaare HL, Blöchl M, Kumral D, et al. (2023) Associations between mental health, blood pressure and the development of hypertension. Nat Commun 14: 1953. https://doi.org/10.1038/s41467-023-37579-6
    [4] Buchan MC, Romano I, Butler A, et al. (2021) Bi-directional relationships between physical activity and mental health among a large sample of Canadian youth: A sex-stratified analysis of students in the COMPASS study. Int J Behav Nutr Phys Act 18: 132. https://doi.org/10.1186/s12966-021-01201-z
    [5] Wermelinger Ávila MP, Corrêa JC, Lucchetti ALG, et al. (2022) Relationship between mental health, resilience, and physical activity in older adults: A 2-year longitudinal study. J Aging Phys Act 30: 73-81. https://doi.org/10.1123/japa.2020-0264
    [6] Pearson C, Janz T, Ali J Mental and substance use disorders in Canada (2013). Available from: https://www.theneuroethicsblog.com/files/pub/82-624-x/2013001/article/11855-eng.pdf
    [7] Mawani FN, Gilmour H (2010) Validation of self-rated mental health. Health Rep 21: 61-75.
    [8] Nam GE, Eum M-J, Huh Y, et al. (2021) The association between employment status and mental health in young adults: A nationwide population-based study in Korea. J Affect Disord 295: 1184-1189. https://doi.org/10.1016/j.jad.2021.08.100
    [9] Arias-de la Torre J, Molina AJ, Fernández-Villa T, et al. (2019) Mental health, family roles and employment status inside and outside the household in Spain. Gac Sanit 33: 235-241. https://doi.org/10.1016/j.gaceta.2017.11.005
    [10] Shields M, Spittal MJ, Aitken Z, et al. (2023) Does employment status mediate the association between disability status and mental health among young adults? Evidence from the Household, Income and Labour Dynamics in Australia (HILDA) survey. Occup Environ Med 80: 498-505. https://doi.org/10.1136/oemed-2023-108853
    [11] Appelhans BM, Gabriel KP, Lange-Maia BS, et al. (2022) Longitudinal associations of mid-life employment status with impaired physical function in the study of women's health across the nation. Ann Epidemiol 74: 15-20. https://doi.org/10.1016/j.annepidem.2022.06.001
    [12] Chaput J-P, Willumsen J, Bull F, et al. (2020) 2020 WHO guidelines on physical activity and sedentary behaviour for children and adolescents aged 5–17  years: Summary of the evidence. Int J Behav Nutr Phys Act 17: 141. https://doi.org/10.1186/s12966-020-01037-z
    [13] Monaghan C, Linden B, Stuart H (2021) Postsecondary mental health policy in Canada: A scoping review of the grey literature. Can J Psychiatry 66: 603-615. https://doi.org/10.1177/0706743720961733
    [14] Centre for Addiction and Mental HealthCAMH, YWHO, ACCESS Open Minds and Foundry launch first-of-its kind initiative to help young people with mental health challenges find employment (2021). Available from: https://www.camh.ca/en/camh-news-and-stories/initiative-to-help-young-people-with-mental-health-challenges-find-employment#:~:text=In%20order%20to%20help%20support,launch%20a%20new%20initiative%20that
    [15] Bridekirk J, Hynie M (2021) The impact of education and employment quality on self-rated mental health among Syrian refugees in Canada. J Immigr Minor Health 23: 290-297. https://doi.org/10.1007/s10903-020-01108-0
    [16] Nowrouzi-Kia B, Gohar B, Sithamparanathan G, et al. (2023) Workplace mental health characteristics of the indigenous workforce in Canada: A descriptive study. Work 74: 129-136. https://doi.org/10.3233/WOR-210927
    [17] Rueda S, Raboud J, Mustard C, et al. (2011) Employment status is associated with both physical and mental health quality of life in people living with HIV. AIDS Care 23: 435-443. https://doi.org/10.1080/09540121.2010.507952
    [18] Kim I-H, Choi C-C, Urbanoski K, et al. (2021) Is job insecurity worse for mental health than having a part-time job in Canada?. J Prev Med Public Health 54: 110-118. https://doi.org/10.3961/jpmph.20.179
    [19] Li L, Lee Y, Lai DWL (2022) Mental health of employed family caregivers in Canada: A Gender-based analysis on the role of workplace support. Int J Aging Hum Dev 95: 470-492. https://doi.org/10.1177/00914150221077948
    [20] Shen Y (2023) Mental health and labor supply: Evidence from Canada. SSM Popul Health 22: 101414. https://doi.org/10.1016/j.ssmph.2023.101414
    [21] Canadian Digital Health SurveyUnderstanding Canadians' experiences with digital health (2021). Available from: https://insights.infoway-inforoute.ca/digital-health-survey
    [22] (2020) RStudio TeamRStudio: Integrated Development for R. Boston, MA: RStudio, PBC. URL Available from: https://support.posit.co/hc/en-us/articles/206212048-Citing-RStudio
    [23] Modini M, Joyce S, Mykletun A, et al. (2016) The mental health benefits of employment: Results of a systematic meta-review. Australas Psychiatry 24: 331-336. https://doi.org/10.1177/1039856215618523
    [24] Drake RE, Wallach MA (2020) Employment is a critical mental health intervention. Epidemiol Psychiatr Sci 29: e178. https://doi.org/10.1017/S2045796020000906
    [25] van der Noordt M, IJzelenberg H, Droomers M, et al. (2014) Health effects of employment: a systematic review of prospective studies. Occup Environ Med 71: 730-736. https://doi.org/10.1136/oemed-2013-101891
    [26] Paul KI, Scholl H, Moser K, et al. (2023) Employment status, psychological needs, and mental health: Meta-analytic findings concerning the latent deprivation model. Front Psychol 14: 1017358. https://doi.org/10.3389/fpsyg.2023.1017358
    [27] Xie L, Shen Y, Wu Y, et al. (2021) The impact of retirement on mental health. Int J Health Plann Manage 36: 1697-1713. https://doi.org/10.1002/hpm.3240
    [28] Sheppard FH, Wallace DC (2018) Women's mental health after retirement. J Psychosoc Nurs Ment Health Serv 56: 37-45. https://doi.org/10.3928/02793695-20180619-07
    [29] Latif E (2013) The impact of retirement on mental health in Canada. J Ment Health Policy Econ 16: 35-46.
    [30] Calvo E, Sarkisian N, Tamborini CR (2013) Causal effects of retirement timing on subjective physical and emotional health. J Gerontol B Psychol Sci Soc Sci 68: 73-84. https://doi.org/10.1093/geronb/gbs097
    [31] Szabó Á, Allen J, Stephens C, et al. (2019) Is retirement associated with physical health benefits? A longitudinal investigation with older New Zealanders. Age Ageing 48: 267-272. https://doi.org/10.1093/ageing/afy176
    [32] Pickett KE, Wilkinson RG (2015) Income inequality and health: A causal review. Soc Sci Med 128: 316-326. https://doi.org/10.1016/j.socscimed.2014.12.031
    [33] Thomson RM, Igelström E, Purba AK, et al. (2022) How do income changes impact on mental health and wellbeing for working-age adults? A systematic review and meta-analysis. Lancet Public Health 7: e515-e528. https://doi.org/10.1016/S2468-2667(22)00058-5
    [34] Tibber MS, Walji F, Kirkbride JB, et al. (2022) The association between income inequality and adult mental health at the subnational level-a systematic review. Soc Psychiatry Psychiatr Epidemiol 57: 1-24. https://doi.org/10.1007/s00127-021-02159-w
    [35] Alexiou C, Trachanas E (2021) Health outcomes, income and income inequality: Revisiting the empirical relationship. Forum Health Econ Policy 24: 75-100. https://doi.org/10.1515/fhep-2021-0042
    [36] Bartram M (2019) Income-based inequities in access to mental health services in Canada. Can J Public Health 110: 395-403. https://doi.org/10.17269/s41997-019-00204-5
    [37] Kiely KM, Brady B, Byles J (2019) Gender, mental health and ageing. Maturitas 129: 76-84. https://doi.org/10.1016/j.maturitas.2019.09.004
    [38] Robertson L, Akré E-R, Gonzales G (2021) Mental health disparities at the intersections of gender identity, race, and ethnicity. LGBT Health 8: 526-535. https://doi.org/10.1089/lgbt.2020.0429
    [39] Spilsbury S, Wilk P, Taylor C, et al. (2023) Reduction of financial health incentives and changes in physical activity. JAMA Netw Open 6: e2342663. https://doi.org/10.1001/jamanetworkopen.2023.42663
    [40] Veenstra G, Vas M, Sutherland DK (2020) Asian-white health inequalities in Canada: Intersections with immigration. J Immigr Minor Health 22: 300-306. https://doi.org/10.1007/s10903-019-00898-2
    [41] Dilmaghani M (2018) Importance of religion or spirituality and mental health in Canada. J Relig Health 57: 120-135. https://doi.org/10.1007/s10943-017-0385-1
    [42] Ghrouz AK, Noohu MM, Dilshad Manzar Md, et al. (2019) Physical activity and sleep quality in relation to mental health among college students. Sleep Breath 23: 627-634. https://doi.org/10.1007/s11325-019-01780-z
    [43] Canadian Mental Health AssociationBudget 2023 out of touch with mental health crisis (2023). Available from: https://cmha.ca/news/budget-2023-out-of-touch-with-mental-health-crisis/#:~:text=Budget%202023%20fails%20to%20deliver,on%20hospital%20capacity%20and%20resourcing
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