Loading [MathJax]/jax/output/SVG/jax.js
Research article Special Issues

The Climate Transition Strategy of the city of Brescia (Italy)

  • To build climate-neutral, and at the same time sustainable and highly resilient cities, it is necessary to act on their infrastructures and activities that take place in them, which constitutes an operation that requires activating a long and pervasive planning process based on a highly integrated use of the intervention tools available to a municipality. Furthermore, it is necessary to have a specific tool which, in addition to structuring actions to counteract climate change, stimulates and coordinates this integration. A voluntary tool that has established itself in European cities committed to combating climate change is the Sustainable Energy and Climate Action Plan (SECAP), which, subsequently and as a complement to the Sustainable Energy Action Plan, was promoted by the European Union to contribute from below to policies to counter climate change. Currently, one or both instruments have been adopted by around 8,000 municipalities or groups of municipalities. Furthermore, in recent years another tool has been emerging, which is often developed to replace or complement the SECAP to increase the effectiveness of the Municipalities' actions to combat climate change. This new tool, which has taken on different names, is referred to here as Climate Transition Strategy. The experience of the elaboration and the initial implementation of the Climate Transition Strategy of Brescia (Italian municipality of 200,000 inhabitants) is critically described, which was activated together with SECAP to achieve higher levels of mitigation and adaptation to climate change. In particular, the theoretical-methodological characteristics and the initial implementation of this strategy are described, comparing them with the performances required for the adoption of the SECAP and with the experiences that have been had with the latter tools. In this way, the performance of this new tool was compared with that of a consolidated and constantly evolving tool.

    Citation: Marcello Magoni, Rachele Radaelli. The Climate Transition Strategy of the city of Brescia (Italy)[J]. Urban Resilience and Sustainability, 2023, 1(3): 163-187. doi: 10.3934/urs.2023012

    Related Papers:

    [1] Jiafan Zhang . On the distribution of primitive roots and Lehmer numbers. Electronic Research Archive, 2023, 31(11): 6913-6927. doi: 10.3934/era.2023350
    [2] Yang Gao, Qingzhong Ji . On the inverse stability of $ z^n+c $. Electronic Research Archive, 2025, 33(3): 1414-1428. doi: 10.3934/era.2025066
    [3] J. Bravo-Olivares, E. Fernández-Cara, E. Notte-Cuello, M.A. Rojas-Medar . Regularity criteria for 3D MHD flows in terms of spectral components. Electronic Research Archive, 2022, 30(9): 3238-3248. doi: 10.3934/era.2022164
    [4] Jorge Garcia Villeda . A computable formula for the class number of the imaginary quadratic field $ \mathbb Q(\sqrt{-p}), \ p = 4n-1 $. Electronic Research Archive, 2021, 29(6): 3853-3865. doi: 10.3934/era.2021065
    [5] Zhefeng Xu, Xiaoying Liu, Luyao Chen . Hybrid mean value involving some two-term exponential sums and fourth Gauss sums. Electronic Research Archive, 2025, 33(3): 1510-1522. doi: 10.3934/era.2025071
    [6] Li Wang, Yuanyuan Meng . Generalized polynomial exponential sums and their fourth power mean. Electronic Research Archive, 2023, 31(7): 4313-4323. doi: 10.3934/era.2023220
    [7] Qingjie Chai, Hanyu Wei . The binomial sums for four types of polynomials involving floor and ceiling functions. Electronic Research Archive, 2025, 33(3): 1384-1397. doi: 10.3934/era.2025064
    [8] Hai-Liang Wu, Li-Yuan Wang . Permutations involving squares in finite fields. Electronic Research Archive, 2022, 30(6): 2109-2120. doi: 10.3934/era.2022106
    [9] Li Rui, Nilanjan Bag . Fourth power mean values of one kind special Kloosterman's sum. Electronic Research Archive, 2023, 31(10): 6445-6453. doi: 10.3934/era.2023326
    [10] Hongliang Chang, Yin Chen, Runxuan Zhang . A generalization on derivations of Lie algebras. Electronic Research Archive, 2021, 29(3): 2457-2473. doi: 10.3934/era.2020124
  • To build climate-neutral, and at the same time sustainable and highly resilient cities, it is necessary to act on their infrastructures and activities that take place in them, which constitutes an operation that requires activating a long and pervasive planning process based on a highly integrated use of the intervention tools available to a municipality. Furthermore, it is necessary to have a specific tool which, in addition to structuring actions to counteract climate change, stimulates and coordinates this integration. A voluntary tool that has established itself in European cities committed to combating climate change is the Sustainable Energy and Climate Action Plan (SECAP), which, subsequently and as a complement to the Sustainable Energy Action Plan, was promoted by the European Union to contribute from below to policies to counter climate change. Currently, one or both instruments have been adopted by around 8,000 municipalities or groups of municipalities. Furthermore, in recent years another tool has been emerging, which is often developed to replace or complement the SECAP to increase the effectiveness of the Municipalities' actions to combat climate change. This new tool, which has taken on different names, is referred to here as Climate Transition Strategy. The experience of the elaboration and the initial implementation of the Climate Transition Strategy of Brescia (Italian municipality of 200,000 inhabitants) is critically described, which was activated together with SECAP to achieve higher levels of mitigation and adaptation to climate change. In particular, the theoretical-methodological characteristics and the initial implementation of this strategy are described, comparing them with the performances required for the adoption of the SECAP and with the experiences that have been had with the latter tools. In this way, the performance of this new tool was compared with that of a consolidated and constantly evolving tool.



    Let Fq be the finite field of q elements with characteristic p, where q=pr, p is a prime number. Let Fq=Fq{0} and Z+ denote the set of positive integers. Let sZ+ and bFq. Let f(x1,,xs) be a diagonal polynomial over Fq of the following form

    f(x1,,xs)=a1xm11+a2xm22++asxmss,

    where aiFq, miZ+, i=1,,s. Denote by Nq(f=b) the number of Fq-rational points on the affine hypersurface f=b, namely,

    Nq(f=b)=#{(x1,,xs)As(Fq)f(x1,,xs)=b}.

    In 1949, Hua and Vandiver [1] and Weil [2] independently obtained the formula of Nq(f=b) in terms of character sum as follows

    Nq(f=b)=qs1+ψ1(a11)ψs(ass)J0q(ψ1,,ψs), (1.1)

    where the sum is taken over all s multiplicative characters of Fq that satisfy ψmii=ε, ψiε, i=1,,s and ψ1ψs=ε. Here ε is the trivial multiplicative character of Fq, and J0q(ψ1,,ψs) is the Jacobi sum over Fq defined by

    J0q(ψ1,,ψs)=c1++cs=0,ciFqψ1(c1)ψs(cs).

    Though the explicit formula for Nq(f=b) are difficult to obtain in general, it has been studied extensively because of their theoretical importance as well as their applications in cryptology and coding theory; see[3,4,5,6,7,8,9]. In this paper, we use the Jacobi sums, Gauss sums and the results of quadratic form to deduce the formula of the number of Fq2-rational points on a class of hypersurfaces over Fq2 under certain conditions. The main result of this paper can be stated as

    Theorem 1.1. Let q=2r with rZ+ and Fq2 be the finite field of q2 elements. Let f(X)=a1xm11+a2xm22++asxmss, g(Y)=y1y2+y3y4++yn1yn+y2n2t1+ +y2n3+y2n1+bty2n2t++b1y2n2+b0y2n, and l(X,Y)=f(X)+g(Y), where ai,bjFq2, mi1, (mi,mk)=1, ik, mi|(q+1), miZ+, 2|n, n>2, 0tn22, TrFq2/F2(bj)=1 for i,k=1,,s and j=0,1,,t. For hFq2, we have

    (1) If h=0, then

    Nq2(l(X,Y)=0)=q2(s+n1)+γFq2(si=1((γai)mimi1)(qs+2n3+(1)tqs+n3)).

    (2) If hFq2, then

    Nq2(l(X,Y)=h)=q2(s+n1)+(qs+2n3+(1)t+1(q21)qs+n3)si=1((hai)mimi1)+γFq2{h}[si=1((γai)mimi1)(q2n+s3+(1)tqn+s3)].

    Here,

    (γai)mi={1,ifγaiisaresidueofordermi,0,otherwise.

    To prove Theorem 1.1, we need the lemmas and theorems below which are related to the Jacobi sums and Gauss sums.

    Definition 2.1. Let χ be an additive character and ψ a multiplicative character of Fq. The Gauss sum Gq(ψ,χ) in Fq is defined by

    Gq(ψ,χ)=xFqψ(x)χ(x).

    In particular, if χ is the canonical additive character, i.e., χ(x)=e2πiTrFq/Fp(x)/p where TrFq/Fp(y)=y+yp++ypr1 is the absolute trace of y from Fq to Fp, we simply write Gq(ψ):=Gq(ψ,χ).

    Let ψ be a multiplicative character of Fq which is defined for all nonzero elements of Fq. We extend the definition of ψ by setting ψ(0)=0 if ψε and ε(0)=1.

    Definition 2.2. Let ψ1,,ψs be s multiplicative characters of Fq. Then, Jq(ψ1,,ψs) is the Jacobi sum over Fq defined by

    Jq(ψ1,,ψs)=c1++cs=1,ciFqψ1(c1)ψs(cs).

    The Jacobi sums Jq(ψ1,,ψs) as well as the sums J0q(ψ1,,ψs) can be evaluated easily in case some of the multiplicative characters ψi are trivial.

    Lemma 2.3. ([10,Theorem 5.19,p. 206]) If the multiplicative characters ψ1,,ψs of Fq are trivial, then

    Jq(ψ1,,ψs)=J0q(ψ1,,ψs)=qs1.

    If some, but not all, of the ψi are trivial, then

    Jq(ψ1,,ψs)=J0q(ψ1,,ψs)=0.

    Lemma 2.4. ([10,Theorem 5.20,p. 206]) If ψ1,,ψs are multiplicative characters of Fq with ψs nontrivial, then

    J0q(ψ1,,ψs)=0

    if ψ1ψs is nontrivial and

    J0q(ψ1,,ψs)=ψs(1)(q1)Jq(ψ1,,ψs1)

    if ψ1ψs is trivial.

    If all ψi are nontrivial, there exists an important connection between Jacobi sums and Gauss sums.

    Lemma 2.5. ([10,Theorem 5.21,p. 207]) If ψ1,,ψs are nontrivial multiplicative characters of Fq and χ is a nontrivial additive character of Fq, then

    Jq(ψ1,,ψs)=Gq(ψ1,χ)Gq(ψs,χ)Gq(ψ1ψs,χ)

    if ψ1ψs is nontrivial and

    Jq(ψ1,,ψs)=ψs(1)Jq(ψ1,,ψs1)=1qGq(ψ1,χ)Gq(ψs,χ)

    if ψ1ψs is trivial.

    We turn to another special formula for Gauss sums which applies to a wider range of multiplicative characters but needs a restriction on the underlying field.

    Lemma 2.6. ([10,Theorem 5.16,p. 202]) Let q be a prime power, let ψ be a nontrivial multiplicative character of Fq2 of order m dividing q+1. Then

    Gq2(ψ)={q,ifmoddorq+1meven,q,ifmevenandq+1modd.

    For hFq2, define v(h)=1 if hFq2 and v(0)=q21. The property of the function v(h) will be used in the later proofs.

    Lemma 2.7. ([10,Lemma 6.23,p. 281]) For any finite field Fq, we have

    cFqv(c)=0,

    for any bFq,

    c1++cm=bv(c1)v(ck)={0,1k<m,v(b)qm1,k=m,

    where the sum is over all c1,,cmFq with c1++cm=b.

    The quadratic forms have been studied intensively. A quadratic form f in n indeterminates is called nondegenerate if f is not equivalent to a quadratic form in fewer than n indeterminates. For any finite field Fq, two quadratic forms f and g over Fq are called equivalent if f can be transformed into g by means of a nonsingular linear substitution of indeterminates.

    Lemma 2.8. ([10,Theorem 6.30,p. 287]) Let fFq[x1,,xn], q even, be a nondegenerate quadratic form. If n is even, then f is either equivalent to

    x1x2+x3x4++xn1xn

    or to a quadratic form of the type

    x1x2+x3x4++xn1xn+x2n1+ax2n,

    where aFq satisfies TrFq/Fp(a)=1.

    Lemma 2.9. ([10,Corollary 3.79,p. 127]) Let aFq and let p be the characteristic of Fq, the trinomial xpxa is irreducible in Fq if and only if TrFq/Fp(a)0.

    Lemma 2.10. ([10,Lemma 6.31,p. 288]) For even q, let aFq with TrFq/Fp(a)=1 and bFq. Then

    Nq(x21+x1x2+ax22=b)=qv(b).

    Lemma 2.11. ([10,Theorem 6.32,p. 288]) Let Fq be a finite field with q even and let bFq. Then for even n, the number of solutions of the equation

    x1x2+x3x4++xn1xn=b

    in Fnq is qn1+v(b)q(n2)/2. For even n and aFq with TrFq/Fp(a)=1, the number of solutions of the equation

    x1x2+x3x4++xn1xn+x2n1+ax2n=b

    in Fnq is qn1v(b)q(n2)/2.

    Lemma 2.12. Let q=2r and hFq2. Let g(Y)Fq2[y1,y2,,yn] be a polynomial of the form

    g(Y)=y1y2+y3y4++yn1yn+y2n2t1++y2n3+y2n1+bty2n2t++b1y2n2+b0y2n,

    where bjFq2, 2|n, n>2, 0tn22, TrFq2/F2(bj)=1, j=0,1,,t. Then

    Nq2(g(Y)=h)=q2(n1)+(1)t+1qn2v(h). (2.1)

    Proof. We provide two proofs here. The first proof is as follows. Let q1=q2. Then by Lemmas 2.7 and 2.10, the number of solutions of g(Y)=h in Fq2 can be deduced as

    Nq2(g(Y)=h)=c1+c2++ct+2=hNq2(y1y2+y3y4++yn2t3yn2t2=c1)Nq2(yn2t1yn2t+y2n2t1+bty2n2t=c2)Nq2(yn1yn+y2n1+b0y2n=ct+2)=c1+c2++ct+2=h(qn2t31+v(c1)q(n2t4)/21)(q1v(c2))(q1v(ct+2))=c1+c2++ct+2=h(qn2t21+v(c1)q(n2t2)/21v(c2)qn2t31v(c1)v(c2)q(n2t4)/21)(q1v(c3))(q1v(ct+2))=c1+c2++ct+2=h(qnt21+v(c1)q(n2)/21v(c2)qnt31++(1)t+1v(c1)v(c2)v(ct+2)q(n2t4)/21)=qn11+q(n2)/21c1Fq2v(c1)++(1)t+1c1+c2++ct+2=hv(c1)v(c2)v(ct+2)q(n2t4)/21. (2.2)

    By Lamma 2.7 and (2.2), we have

    Nq2(g(Y)=h)=qn11+(1)t+1v(h)q(n2)/21=q2(n1)+(1)t+1v(h)qn2.

    Next we give the second proof. Note that if f and g are equivalent, then for any bFq2 the equation f(x1,,xn)=b and g(x1,,xn)=b have the same number of solutions in Fq2. So we can get the number of solutions of g(Y)=h for hFq2 by means of a nonsingular linear substitution of indeterminates.

    Let k(X)Fq2[x1,x2,x3,x4] and k(X)=x1x2+x21+Ax22+x3x4+x23+Bx24, where TrFq2/F2(A)=TrFq2/F2(B)=1. We first show that k(x) is equivalent to x1x2+x3x4.

    Let x3=y1+y3 and xi=yi for i3, then k(X) is equivalent to y1y2+y1y4+y3y4+Ay22+y23+By24.

    Let y2=z2+z4 and yi=zi for i2, then k(X) is equivalent to z1z2+z3z4+Az22+z23+Az24+Bz24.

    Let z1=α1+Aα2 and zi=αi for i1, then k(X) is equivalent to α1α2+α23+α3α4+(A+B)α24.

    Since TrFq2/F2(A+B)=0, we have α23+α3α4+(A+B)α24 is reducible by Lemma 2.9. Then k(X) is equivalent to x1x2+x3x4. It follows that if t is odd, then g(Y) is equivalent to x1x2+x3x4++xn1xn, and if t is even, then g(Y) is equivalent to x1x2+x3x4++xn1xn+x2n1+ax2n with TrFq2/F2(a)=1. By Lemma 2.11, we get the desired result.

    From (1.1), we know that the formula for the number of solutions of f(X)=0 over Fq2 is

    Nq2(f(X)=0)=q2(s1)+d11j1=1ds1js=1¯ψj11(a1)¯ψjss(as)J0q2(ψj11,,ψjss),

    where di=(mi,q21) and ψi is a multiplicative character of Fq2 of order di. Since mi|q+1, we have di=mi. Let H={(j1,,js)1ji<mi, 1is}. It follows that ψj11ψjss is nontrivial for any (j1,,js)H as (mi,mj)=1. By Lemma 2, we have J0q2(ψj11,,ψjss)=0 and hence Nq2(f(X)=0)=q2(s1).

    Let Nq2(f(X)=c) denote the number of solutions of the equation f(X)=c over Fq2 with cFq2. Let V={(j1,,js)|0ji<mi,1is}. Then

    Nq2(f(X)=c)=γ1++γs=cNq2(a1xm11=γ1)Nq2(asxmss=γs)=γ1++γs=cm11j1=0ψj11(γ1a1)ms1js=0ψjss(γsas).

    Since ψi is a multiplicative character of Fq2 of order mi, we have

    Nq2(f(X)=c)=γ1c++γsc=1(j1,,js)Vψj11(γ1c)ψj11(ca1)ψjss(γsc)ψjss(cas)=(j1,,js)Vψj11(ca1)ψjss(cas)γ1c++γsc=1ψj11(γ1c)ψjss(γsc)=(j1,,js)Vψj11(ca1)ψjss(cas)Jq2(ψj11,,ψjss).

    By Lemma 2.3,

    Nq2(f(X)=c)=q2(s1)+(j1,,js)Hψj11(ca1)ψjss(cas)Jq2(ψj11,,ψjss).

    By Lemma 2.5,

    Jq2(ψj11,,ψjss)=Gq2(ψj11)Gq2(ψjss)Gq2(ψj11ψjss).

    Since mi|q+1 and 2mi, by Lemma 2.6, we have

    Gq2(ψj11)==Gq2(ψjss)=Gq2(ψj11ψjss)=q.

    Then

    Nq2(f(X)=c)=q2(s1)+qs1m11j1=1ψj11(ca1)ms1js=1ψjss(cas)=q2(s1)+qs1(m11j1=0ψj11(ca1)1)(ms1js=0ψjss(cas)1).

    It follows that

    Nq2(f(X)=c)=q2(s1)+qs1si=1((cai)mimi1), (3.1)

    where

    (cai)mi={1,ifcai is a residue of ordermi,0,otherwise.

    For a given hFq2. We discuss the two cases according to whether h is zero or not.

    Case 1: h=0. If f(X)=0, then g(Y)=0; if f(X)0, then g(Y)0. Then

    Nq2(l(X,Y)=0)=c1+c2=0Nq2(f(X)=c1)Nq2(g(Y)=c2)=q2(s1)(q2(n1)+(1)t+1(q21)qn2)+c1+c2=0c1,c2Fq2Nq2(f(X)=c1)Nq2(g(Y)=c2). (3.2)

    By Lemma 2.12, (3.1) and (3.2), we have

    Nq2(l(X,Y)=0)=q2(s+n2)+(1)t+1q2(s1)+hn(1)t+1q2(s2)+n+c1Fq2[q2(s+n2)(1)t+1q2(s2)+n+si=1((c1ai)mimi1)(q2n+s3(1)t+1qn+s3)]=q2(s+n2)+(1)t+1q2(s1)+n(1)t+1q2(s2)+n+q2(s+n1)(1)t+1q2(s1)+nq2(s+n2)+(1)t+1q2(s2)+n+c1Fq2[si=1((c1ai)mimi1)(q2n+s3(1)t+1qn+s3)]=q2(s+n1)+c1Fq2[si=1((c1ai)mimi1)(q2n+s3(1)t+1qn+s3)]. (3.3)

    Case 2: hFq2. If f(X)=h, then g(Y)=0; if f(X)=0, then g(Y)=h; if f(X){0,h}, then g(Y){0,h}. So we have

    Nq2(l(X,Y))=h)=c1+c2=hNq2(f(X)=c1)Nq2(g(Y)=c2)=Nq2(f(X)=0)Nq2(g(Y)=h)+Nq2(f(X)=h)Nq2(g(Y)=0)+c1+c2=hc1,c2Fq2{h}Nq2(f(X)=c1)Nq2(g(Y)=c2). (3.4)

    By Lemma 2.12, (3.1) and (3.4),

    Nq2(l(X,Y)=h)=2q2(s+n2)+(1)t+1q2s+n2(1)t+12q2s+n4+(qs+2n3+(1)t+1(q21)qs+n3)si=1((hai)mimi1)+c1Fq2{h}[q2(s+n2)(1)t+1q2s+n4+si=1((c1ai)mimi1)(q2n+s3(1)t+1qn+s3)].

    It follows that

    Nq2(l(X,Y)=h)=2q2(s+n2)+(1)t+1q2s+n2(1)t+12q2s+n4+(qs+2n3+(1)t+1(q21)qs+n3)si=1((hai)mimi1)+c1Fq2{h}[q2(s+n2)(1)t+1q2s+n4+si=1((c1ai)mimi1)(q2n+s3(1)t+1qn+s3)]=q2(s+n1)+(qs+2n3+(1)t+1(q21)qs+n3)si=1((hai)mimi1)+c1Fq2{h}[si=1((c1ai)mimi1)(q2n+s3+(1)tqn+s3)]. (3.5)

    By (3.3) and (3.5), we get the desired result. The proof of Theorem 1.1 is complete.

    There is a direct corollary of Theorem 1.1 and we omit its proof.

    Corollary 4.1. Under the conditions of Theorem 1.1, if a1==as=hFq2, then we have

    Nq2(l(X,Y)=h)=q2(s+n1)+(qs+2n3+(1)t+1(q21)qs+n3)si=1(mi1)+γFq2{h}[si=1((γh)mimi1)(q2n+s3+(1)tqn+s3)],

    where

    (γh)mi={1,ifγhisaresidueofordermi,0,otherwise.

    Finally, we give two examples to conclude the paper.

    Example 4.2. Let F210=α=F2[x]/(x10+x3+1) where α is a root of x10+x3+1. Suppose l(X,Y)=α33x31+x112+y23+α10y24+y1y2+y3y4. Clearly, TrF210/F2(α10)=1, m1=3, m2=11, s=2, n=4, t=0, a2=1. By Theorem 1.1, we have

    N210(l(X,Y)=0)=10245+(327+323)×20=1126587102265344.

    Example 4.3. Let F212=β=F2[x]/(x12+x6+x4+x+1) where β is a root of x12+x6+x4+x+1. Suppose l(X,Y)=x51+x132+y23+β10y24+y1y2+y3y4. Clearly, TrF212/F2(β10)=1, m1=5, m2=13, s=2, n=4, t=0, a1=a2=1. By Corollary 1, we have

    N212(l(X,Y)=1)=25×12+(647643×4095)×48=1153132559312355328.

    This work was jointly supported by the Natural Science Foundation of Fujian Province, China under Grant No. 2022J02046, Fujian Key Laboratory of Granular Computing and Applications (Minnan Normal University), Institute of Meteorological Big Data-Digital Fujian and Fujian Key Laboratory of Data Science and Statistics.

    The authors declare there is no conflicts of interest.



    [1] UNFCCC (2015) Key aspects of the Paris Agreement. Available from: https://unfccc.int/most-requested/key-aspects-of-the-paris-agreement.
    [2] European Commission, Covenant of Mayors. Available from: https://eu-mayors.ec.europa.eu/en/home.
    [3] European Commission, Joint Research Centre, Rivas S, Bertoldi P, Melica G, et al. (2018) Guidebook 'How to develop a Sustainable Energy and Climate Action Plan (SECAP)'. Part 1, The SECAP process, step-by-step towards low carbon and climate resilient cities by 2030. Publications Office. https://data.europa.eu/doi/10.2760/223399
    [4] Kona A, Bertoldi P, Kilkiş S (2019) Covenant of mayors: Local energy generation, methodology, policies and good practice examples. Energies 12(6): 985. https://doi.org/10.3390/en12060985 doi: 10.3390/en12060985
    [5] Pasimeni M, Petrosillo I, Aretano R, et al. (2014) Scales, strategies and actions for effective energy planning: A review. Energ Policy 65: 165–174. https://doi.org/10.1016/j.enpol.2013.10.027 doi: 10.1016/j.enpol.2013.10.027
    [6] Croci E, Lucchitta B, Janssens-Maenhout G, et al. (2017) Urban CO2 mitigation strategies under the Covenant of Mayors: An assessment of 124 European cities. J Clean Prod 169: 161–177. https://doi.org/10.1016/j.jclepro.2017.05.165 doi: 10.1016/j.jclepro.2017.05.165
    [7] EEA (European Environment Agency) (2020) Monitoring and evaluation of national adaptation policies throughout the policy cycle. Available from: https://www.eea.europa.eu/publications/national-adaptation-policies.
    [8] EEA (European Environment Agency) (2020) Urban adaptation in Europe: how cities and towns respond to climate change. Available from: https://www.eea.europa.eu/publications/urban-adaptation-in-europe.
    [9] ISPRA (2020) Stato di attuazione del Patto dei Sindaci in Italia. Available from: https://www.isprambiente.gov.it/it/pubblicazioni/rapporti/stato-di-attuazione-del-patto-dei-sindaci-in-italia.
    [10] Palermo V, Bertoldi P, Apostolou M, et al. (2020) Assessment of climate change mitigation policies in 315 cities in the Covenant of Mayors initiative. Sustain Cities Soc 60: 102258. https://doi.org/10.1016/j.scs.2020.102258 doi: 10.1016/j.scs.2020.102258
    [11] UNFCCC (2008) Compendium on methods and tools to evaluate impacts of, and vulnerability and adaptation to, climate change, 2008. Available from: https://www.uncclearn.org/wp-content/uploads/library/20080307_compendium_m_t_complete.pdf.
    [12] Litt G, Ferraioli E, Magni F, et al. (2022) Inter-municipal methodology for climate transition strategies: The first case in Italy. Sustainability 14: 2529. https://doi.org/10.3390/su14052529 doi: 10.3390/su14052529
    [13] Biesbroek GR, Swart RJ, van der Knaap WGM (2009) The mitigation-adaptation dichotomy and the role of spatial planning. Habitat Int 33: 230–237. https://doi.org/10.1016/j.habitatint.2008.10.001 doi: 10.1016/j.habitatint.2008.10.001
    [14] Cajot S, Peter M, Bahu JM, et al. (2017) Obstacles in energy planning at the urban scale. Sustain Cities Soc 30: 223–236. https://doi.org/10.1016/j.scs.2017.02.003 doi: 10.1016/j.scs.2017.02.003
    [15] ISPRA (2014) Planning for adaptation to climate change- Guidelines for municipalities. Available from: https://base-adaptation.eu/sites/default/files/306-guidelinesversionefinale20.pdf.
    [16] Laukkonen J, Kim-Blanco P, Lenhart J, et al (2009) Combining climate change adaptation and mitigation measures. Habitat Int 33: 287–292. https://doi.org/10.1016/j.habitatint.2008.10.003 doi: 10.1016/j.habitatint.2008.10.003
    [17] Measham TG, Preston BL, Smith T, et al. (2011) Adapting to climate change through local municipal planning: Barriers and challenges. Mitig Adapt Strateg Glob Chang 16: 889–909. https://doi.org/10.1007/s11027-011-9301-2 doi: 10.1007/s11027-011-9301-2
    [18] Delponte I, Pittaluga I, Schenone C (2017) Monitoring and evaluation of sustainable energy action plan: Practice and perspective. Energy Policy 100: 9–17. https://doi.org/10.1016/j.enpol.2016.10.003 doi: 10.1016/j.enpol.2016.10.003
    [19] Mathew S, Trueck S, Truong C (2016) Methods for evaluation the results of monitoring adaptation projects and programs. CoastAdapt. Available from: https://coastadapt.com.au/sites/default/files/factsheets/T4M4_3_Methods%20of%20evaluation.pdf.
    [20] European Commission, DG Climate Action (2016) Mainstreaming of climate action into ESI funds. Available from: https://climate.ec.europa.eu/system/files/2016-11/report_mainstreaming_of_climate_action_en.pdf.
    [21] Wamsler C, Pauleit S (2016) Making headway in climate policy mainstreaming and ecosystem-based adaptation: two pioneering countries, different pathways, one goal. Clim Change 137: 71–87. https://doi.org/10.1007/s10584-016-1660-y doi: 10.1007/s10584-016-1660-y
    [22] Pietrapertosa F, Salvia M, de Gregorio-Hurtado S, et al. (2018) Urban climate change mitigation and adaptation planning: Are Italian cities ready? Cities 91: 93–105. https://doi.org/10.1016/j.cities.2018.11.009 doi: 10.1016/j.cities.2018.11.009
    [23] Bauer A, Feichtinger J, Steurer R (2012) The governance of climate change adaptation in 10 OECD countries: challenges and approaches. J. Environ Policy Plan 14: 279–304. https://doi.org/10.1080/1523908X.2012.707406 doi: 10.1080/1523908X.2012.707406
    [24] Cinocca A, Santini F, Cipollone R (2018) Monitoring methodologies and tools for sustainable energy action plans to support the public administration. Energy Procedia 148: 758–765. https://doi.org/10.1016/j.egypro.2018.08.135 doi: 10.1016/j.egypro.2018.08.135
    [25] Castán Broto V, Bulkeley, H (2013) A survey of urban climate change experiments in 100 cities. Glob Environ Change 23: 92–102. https://doi.org/10.1016/j.gloenvcha.2012.07.005 doi: 10.1016/j.gloenvcha.2012.07.005
    [26] IPCC (2014) Climate Change 2014: Synthesis Report. Available from: https://www.ipcc.ch/site/assets/uploads/2018/02/SYR_AR5_FINAL_full.pdf.
    [27] Comune di Brescia, Un filo naturale: una comunità che partecipa per trasformare la sfida del cambiamento climatico in opportunità, 2023. Available from: https://www.comune.brescia.it/aree-tematiche/urban-center/progetto-un-filo-naturale/un-filo-naturale-una-comunita-che-partecipa/un-filo-naturale-una-comunita-che-partecipa.
    [28] Comune di Brescia, Un filo naturale: una comunità che partecipa per trasformare la sfida del cambiamento climatico in opportunità. Strategia di Transizione Climatica, 2022. Available from: https://www.comune.brescia.it/sites/default/files/imported/servizi/urbancenter/unfilonaturale/Documents/210720_UC_AT_188-RELAZIONE_STC_BS_rev2.pdf.
    [29] Göpfert C, Wamsler C, Lang W (2019) A framework for the joint institutionalization of climate change mitigation and adaptation in city administrations. Mitig Adapt Strateg Glob Chang 24: 1–21. https://doi.org/10.1007/s11027-018-9789-9 doi: 10.1007/s11027-018-9789-9
    [30] Casado-Asensio J, Steurer R (2014) Integrated strategies on sustainable development, climate change mitigation and adaptation in Western Europe: communication rather than coordination. J Public Policy 34: 437–473. https://doi.org/10.1017/S0143814X13000287 doi: 10.1017/S0143814X13000287
    [31] Sanderson H, Hilden M, Russel D, et al. (2018) Adapting to climate change in Europe: Exploring sustainable pathways-from local measures to wider policies. Elsevier. https://doi.org/10.1016/C2016-0-02106-X doi: 10.1016/C2016-0-02106-X
    [32] Pablo-Romero M, Pozo-Barajas R, Sánchez-Braza A (2015) Understanding local CO2 emissions reduction targets. Renew Sust Energ Rev 48: 347–355. https://doi.org/10.1016/j.rser.2015.04.01 doi: 10.1016/j.rser.2015.04.01
    [33] Davoudi S, Brooks E, Mehmood A (2013) Evolutionary resilience and strategies for climate adaptation. Plan Pract Res 28: 307–322. https://doi.org/10.1080/02697459.2013.787695 doi: 10.1080/02697459.2013.787695
    [34] Jabareen J (2013) Planning the resilient city: Concepts and strategies for coping with climate change and environmental risk. Cities 31: 220–229. https://doi.org/10.1016/j.cities.2012.05.004 doi: 10.1016/j.cities.2012.05.004
    [35] Bours D, McGinn C, Pringle P (2014) Monitoring and Evaluation for Climate Change Adaptation and Resilience: A Synthesis of Tools, Frameworks and Approaches. Oxford: SEA Change CoP, UKCIP.
    [36] Christiansen L, Schaer C, Larsen C, et al. (2016) Monitoring and evaluation for climate change adaptation: A summary of key challenges and emerging practice. Understanding, discussing and exemplifying the key challenges of M and E for adaptation. UNEP DTU Partnership, Copenhagen.
  • Reader Comments
  • © 2023 the Author(s), licensee AIMS Press. This is an open access article distributed under the terms of the Creative Commons Attribution License (http://creativecommons.org/licenses/by/4.0)
通讯作者: 陈斌, bchen63@163.com
  • 1. 

    沈阳化工大学材料科学与工程学院 沈阳 110142

  1. 本站搜索
  2. 百度学术搜索
  3. 万方数据库搜索
  4. CNKI搜索

Metrics

Article views(1853) PDF downloads(71) Cited by(1)

Figures and Tables

Figures(6)  /  Tables(2)

Other Articles By Authors

/

DownLoad:  Full-Size Img  PowerPoint
Return
Return

Catalog