| Literature DB >> 35221398 |
D J Rasmussen1, Scott Kulp2, Robert E Kopp3,4, Michael Oppenheimer1,5,6, Benjamin H Strauss2.
Abstract
Estimates of changes in the frequency or height of contemporary extreme sea levels (ESLs) under various climate change scenarios are often used by climate and sea level scientists to help communicate the physical basis for societal concern regarding sea level rise. Changes in ESLs (i.e., the hazard) are often represented using various metrics and indicators that, when anchored to salient impacts on human systems and the natural environment, provide useful information to policy makers, stakeholders, and the general public. While changes in hazards are often anchored to impacts at local scales, aggregate global summary metrics generally lack the context of local exposure and vulnerability that facilitates translating hazards into impacts. Contextualizing changes in hazards is also needed when communicating the timing of when projected ESL frequencies cross critical thresholds, such as the year in which ESLs higher than the design height benchmark of protective infrastructure (e.g., the 100-year water level) are expected to occur within the lifetime of that infrastructure. We present specific examples demonstrating the need for such contextualization using a simple flood exposure model, local sea level rise projections, and population exposure estimates for 414 global cities. We suggest regional and global climate assessment reports integrate global, regional, and local perspectives on coastal risk to address hazard, vulnerability and exposure simultaneously. SUPPLEMENTARY INFORMATION: The online version contains supplementary material available at 10.1007/s10584-021-03288-6.Entities:
Keywords: Assessment reports; Extreme sea level; IPCC; Impacts; Sea level rise
Year: 2022 PMID: 35221398 PMCID: PMC8847277 DOI: 10.1007/s10584-021-03288-6
Source DB: PubMed Journal: Clim Change ISSN: 0165-0009 Impact factor: 4.743
Table listing both physical and societal extreme sea level (ESL) metrics for select major coastal cities. Given are the heights of the contemporary 100-year ESL return period (meters relative to mean higher high water; expected/5th/95th percentile), the percent of the total population exposed to the expected 100-year ESL, 2070 probabilistic relative sea level change (RSLC) (meters, relative to 1991–2009) from a climate scenario in which global mean surface air temperature (GSAT) is stabilized in 2100 at + 2 ∘C (relative to 1850–1900; Bamber et al. 2019), ESL return period amplification factors (AFs) for the 100-year ESL, the population exposure AF, the estimated total population exposed to the projected 100-year ESL (thousands), the same number as a percent of the total population, and the year in which the population exposed to the 100-year ESL doubles. The expected value and the 5/95 percentile of the estimate are given for each. The 5/95 percentile for the contemporary ESL return period considers the uncertainty in the generalized Pareto distribution (GPD) parameters, while the 5/95 percentile for RSLC and AFs reflect the uncertainty from both contributions to local RSLC and from the GPD. The * denotes instances of when the height of the contemporary 100-year ESL occurs more often than the present-day frequency of exceeding MHHW (given for each tide gauge in the supporting information). The mapping of tide gauges to cities is given in the supporting information
| 100-year ESL event | 2070 (2.0 ∘C) | |||||||
|---|---|---|---|---|---|---|---|---|
| Contemporary | Physical metrics | Societal metrics | ||||||
| City | 100-year ESL | % Pop | RSLC (m) | ESL frequency AF | Pop exposure | Pop exposed | % Pop exposed | Pop doubling year |
| (total population in thousands) | (m) | exposed | AF | (thousands) | ||||
| Buenos Aires, Argentina (11,980) | 2.6 (2.1–3.3) | 7.6% | 0.4 (0.2–0.7) | 3 (2–6) | 1.5 (1.2–1.7) | 1,328 (1,121–1,526) | 11.1% (9.4–12.7%) | 2211 (2110–2300) |
| Copenhagen, Denmark (1,337) | 1.1 (1.0–1.1) | 1.5% | 0.2 (− 0.8–1.1) | 991 (0–9677) | 1.3 (0.0–3.2) | 26 (0–63) | 1.9% (< 0.1–4.7%) | 2190 (2045–2300) |
| Dar es Salaam, Tanzania (2,322) | 0.7 (0.6–0.7) | 1.0% | 0.5 (0.2–0.8) | 2441 (254–6678) | 1.7 (1.1–2.6) | 39 (25–59) | 1.7% (1.1–2.6%) | 2086 (2052–2144) |
| Hamburg, Germany (1,854) | 4.0 (3.6–4.3) | 14.9% | 0.4 (0.1–0.7) | 4 (2–9) | 1.1 (1.0–1.2) | 301 (285–320) | 16.2% (15.3–17.2%) | 2300 (2300–2300) |
| Hong Kong, China (22,232) | 1.8 (1.2–2.6) | 33.1% | 0.4 (0.1–0.8) | 5 (1–12) | 1.2 (1.1–1.4) | 9,015 (7,788–10,131) | 40.6% (35.0–45.6%) | 2300 (2300–2300) |
| Honolulu, HI, USA (466) | 0.4 (0.3–0.4) | 0.5% | 0.5 (0.2–0.9) | 12385 (942–14455) | 4.6 (2.1–8.5) | 11 (5–20) | 2.3% (1.0–4.2%) | 2041 (2025–2065) |
| London, England (9,878) | 0.9 (0.7–1.1) | 1.8% | 0.4 (0.2–0.7) | 61 (4–188) | 2.1 (1.4–2.9) | 367 (252–515) | 3.7% (2.5–5.2%) | 2075 (2044–2109) |
| Manila, Philippines (5,782) | 0.8 (0.7–0.9) | 36.6% | 0.9 (0.6–1.2) | 15146 (3018–*) | 1.1 (1.1–1.2) | 2,339 (2,251–2,443) | 40.5% (38.9–42.3%) | 2300 (2300–2300) |
| New Orleans, LA, USA (711) | 2.3 (1.2–4.2) | 77.7% | 1.0 (0.7–1.3) | 4 (2–7) | 1.2 (1.1–1.2) | 643 (623–663) | 90.4% (87.6–93.2%) | — |
| New York, NY, USA (12,520) | 1.9 (1.5–2.3) | 3.7% | 0.6 (0.3–0.9) | 11 (2–29) | 1.4 (1.2–1.7) | 653 (539–799) | 5.2% (4.3–6.4%) | 2169 (2089–2300) |
| Norfolk, VA, USA (695) | 1.5 (1.1–1.9) | 2.3% | 0.6 (0.4–1.0) | 32 (4–81) | 4.0 (2.2–7.3) | 64 (35–114) | 9.2% (5.1–16.4%) | 2042 (2029–2060) |
| Phuket, Thailand (159) | 0.9 (0.8–1.0) | 9.0% | 0.5 (0.2–0.8) | 1723 (37–7875) | 1.2 (1.1–1.4) | 17 (16–20) | 11.0% (9.9–12.5%) | 2204 (2104–2300) |
| Rio de Janeiro, Brazil (9,110) | 0.9 (0.8–1.1) | 0.3% | 0.5 (0.2–0.8) | 1061 (8–5808) | 1.8 (1.3–2.5) | 58 (41–79) | 0.6% (0.5–0.9%) | 2092 (2055–2165) |
| San Diego, CA, USA (2,323) | 0.7 (0.7–0.7) | 0.2% | 0.5 (0.2–0.8) | 4726 (298–15431) | 3.0 (1.6–5.7) | 13 (7–25) | 0.6% (0.3–1.1%) | 2060 (2037–2093) |
| San Juan, Puerto Rico (1,821) | 0.7 (0.5–1.1) | 0.0% | 0.5 (0.2–0.8) | 3130 (4–*) | 1.4 (1.1–1.9) | < 1 (< 1–< 1) | < 0.1% (< 0.1–< 0.1%) | 2134 (2074–2300) |
| Shenzhen, China (12,518) | 1.8 (1.2–2.6) | 17.5% | 0.4 (0.1–0.8) | 5 (1–12) | 1.2 (1.1–1.3) | 2,649 (2,314–2,938) | 21.2% (18.5–23.5%) | 2300 (2300–2300) |
| Sydney, Australia (3,483) | 0.7 (0.7–0.7) | 0.2% | 0.4 (0.2–0.8) | 3213 (60–16480) | 1.2 (1.1–1.3) | 9 (9–11) | 0.3% (0.2–0.3%) | 2177 (2090–2300) |
| Tokyo, Japan (25,339) | 1.5 (1.0–2.1) | 5.5% | 0.4 (0.1–0.7) | 8 (1–18) | 1.9 (1.1–3.0) | 2,651 (1,610–4,278) | 10.5% (6.4–16.9%) | 2105 (2048–2300) |
| Vancouver, Canada (1,810) | 1.3 (1.1–1.6) | 11.8% | 0.2 (0.0–0.5) | 28 (1–94) | 1.0 (1.0–1.0) | 218 (214–223) | 12.0% (11.8–12.3%) | 2300 (2300–2300) |
Fig. 1a Expected number of contemporary extreme sea level (ESL) events per year as a function of ESL height (meters above local mean higher high water; MHHW) calculated by fitting a Normal-generalized Pareto distribution (GPD) probability mixture model to tide gauge observations (open gray circles) at San Juan (Puerto Rico) for 1991–2009 local mean sea level (thick gray line), expected number of projected ESL events per year as a functions of projected relative sea level change (RSLC) in 2070 under a scenario in which global mean surface air temperature (GSAT) is stabilized in 2100 at + 2 ∘C (orange line) and + 5 ∘C (red line; GSAT relative to 1850–1900). Thin gray lines are the contemporary ESL return curves for the 5/50/95 percentiles of the GPD parameter uncertainty range (dotted/solid/dotted lines, respectively). b A population exposure function that estimates the total population (left y-axis) and percent of total population (right y-axis) currently exposed as a function of ESL height (meters above MHHW) for San Juan (total population: 1.82 million). Filled black circles are population data from the 2010 WorldPop global gridded population database (Tatem 2017) applied to the elevation surfaces of CoastalDEM (Kulp and Strauss 2018). Linear interpolation is used to produce a continuous curve between the WorldPop data (black line). City boundaries are those as defined by Kelso and Patterson (2012) and may differ from actual administrative borders. Populations are assumed to remain constant in time. Denoted is the elevation of the contemporary 100-year ESL (gray), and the expected heights of the 100-year ESL under a + 2 ∘C (orange) and + 5 ∘C (red) climate scenario. c as for A., but at a tide gauge at Sewell’s Point, near Norfolk, Virginia (USA). d As for B., but for the Norfolk/Hampton Roads region of Virginia (USA; total population: 695,000)
Fig. 2A Extreme sea level (ESL) frequency amplification factors (AFs) for cities for 2070 under a climate scenario where the global mean surface air temperature is stabilized in 2100 at + 2 ∘C (relative to 1850–1900). B As for A, but for population exposure AFs. Populations are assumed to remain constant in time. A population exposure AF of 1 indicates no change in exposure. C ESL frequency AFs plotted against population exposure AFs for the 100-year ESL for 2070 for the same climate scenario as the maps. The 2010 population exposed to the contemporary 100-year ESL is indicated for each city. A list of the cities in each defined region is given in the supporting data files. Note that some cities may not appear in the scatter plots if (1) contemporary and projected population exposure to flood is zero, (2) the contemporary population exposure to flood is zero but projected exposure is non-zero (i.e., a population exposure AF of infinity), or (3) the population exposure AF is greater than two standard deviations from the mean of each region
Fig. 3A Median projected year in which local relative sea level change (RSLC) doubles the population exposure to the contemporary 100-year extreme sea level (ESL) event (i.e., a population exposure amplification factor of 2; analysis assumes constant population) under a scenario in which global mean surface air temperature in 2100 is stabilized at + 2 ∘C (relative to 1850–1900). B Percent of the total city population exposed to the contemporary 100-year ESL (assumes 2010 population). C As for A, but highlighting select cities to show the RSLC uncertainty as a box plot. The thinner boxes cover the 5/95 percentile of RSLC uncertainty while the thicker boxes cover the 17/83 percentile. Black lines denote the 50th percentile and black dots denote the expected year. The RSLC amounts associated with each population exposure AF threshold are given in light gray (relative to 2000). The color of each box indicates the 2010 population exposure to the 100-year ESL (assumes no flood defenses)